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	<title>DIY &#8211; PekDar &#8211; Inżynieria Astrofotografii</title>
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	<title>DIY &#8211; PekDar &#8211; Inżynieria Astrofotografii</title>
	<link>https://astrophotography.pekdar.net</link>
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		<title>Kontroler SynScan GOTO &#8211; problem z przyciskami</title>
		<link>https://astrophotography.pekdar.net/kontroler-synscan-goto-problem-z-przyciskami/</link>
		
		<dc:creator><![CDATA[PekDar]]></dc:creator>
		<pubDate>Sun, 13 Jul 2025 09:59:51 +0000</pubDate>
				<category><![CDATA[Sprzęt]]></category>
		<category><![CDATA[Astrofotografia]]></category>
		<category><![CDATA[DIY]]></category>
		<category><![CDATA[Kontroler]]></category>
		<category><![CDATA[Montaż astronomiczny]]></category>
		<category><![CDATA[Poradnik]]></category>
		<category><![CDATA[Problem]]></category>
		<category><![CDATA[Przyciski]]></category>
		<category><![CDATA[Serwis]]></category>
		<category><![CDATA[Sky-Watcher]]></category>
		<category><![CDATA[SynScan GOTO v4]]></category>
		<category><![CDATA[Teleskop]]></category>
		<guid isPermaLink="false">https://astrophotography.pekdar.net/?p=3857</guid>

					<description><![CDATA[Pomimo, że artykuł ten ma już wiele lat świetlnych, wciąż wnosi wartość merytoryczną oraz wsparcie w aspektach technicznych dla użytkowników montaży SkyWatcher NEQ6Pro. Odświeżona treść oraz dostosowana zawartość do aktualnego silnika strony aby całość prezentowała się jak najlepiej. &#160;&#160;&#160;&#160; Podczas użytkowania kontrolera, w pewnym momencie zauważyłem problemy z kontrolerem SynScan GOTO v4, przycisk ESC nie [&#8230;]]]></description>
										<content:encoded><![CDATA[		<div data-elementor-type="wp-post" data-elementor-id="3857" class="elementor elementor-3857" data-elementor-post-type="post">
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									<p></p>
<p>Pomimo, że artykuł ten ma już wiele lat świetlnych, wciąż wnosi wartość merytoryczną oraz wsparcie w aspektach technicznych dla użytkowników montaży SkyWatcher NEQ6Pro. Odświeżona treść oraz dostosowana zawartość do aktualnego silnika strony aby całość prezentowała się jak najlepiej.</p>
<hr />
<p><br /></p><p>&nbsp;&nbsp;&nbsp;&nbsp; Podczas użytkowania kontrolera, w pewnym momencie zauważyłem problemy z kontrolerem SynScan GOTO v4, przycisk <strong>ESC</strong> nie zawsze działa. Żyłem z tym jednak po pewnym czasie, lewy przycisk <strong>Ra</strong> również zaczął szwankować i nie zawsze łączył. W głowie zapaliła mi się czerwona lampka – coś trzeba z tym zrobić. Warto zauważyć, że problemy wystąpiły tuż po zakończeniu okresu gwarancji&#8230; przypadek ?</p>
<p>Dostępnych opcji nie było wiele, raptem dwie, albo wysyłam kontroler do serwisu i zapłacę nie małe pieniądze za naprawę, albo zrobię coś z tym sam. Moja natura majstrowania wzięła górę (jak zawsze) &#8211; Naprawa przycisków SynScan GOTO v4 &#8211; zabrałem się do samodzielnego rozwiązania problemu.</p>
<p></p>
<p></p></div></div></div></div></div></section></div> <a href="https://astrophotography.pekdar.net/kontroler-synscan-goto-problem-z-przyciskami/#more-3857" class="more-link elementor-more-link"><span aria-label="Czytaj dalej Kontroler SynScan GOTO &#8211; problem z przyciskami">CZYTAJ DALEJ</span></a>]]></content:encoded>
					
		
		
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		<item>
		<title>PERUN II – Mobilny Bank Energii i Przeciwwaga do Astrofotografii</title>
		<link>https://astrophotography.pekdar.net/perun-ii-mobilny-bank-energii-astrofotografii/</link>
		
		<dc:creator><![CDATA[PekDar]]></dc:creator>
		<pubDate>Sun, 15 Sep 2024 13:31:21 +0000</pubDate>
				<category><![CDATA[Sprzęt]]></category>
		<category><![CDATA[Druk 3D]]></category>
		<category><![CDATA[DIY]]></category>
		<category><![CDATA[Mobilny bank energii]]></category>
		<category><![CDATA[perun II]]></category>
		<category><![CDATA[przeciwwaga]]></category>
		<category><![CDATA[Zasilanie montażu]]></category>
		<guid isPermaLink="false">https://astrophotography.pekdar.net/?p=9267</guid>

					<description><![CDATA[Szukasz zasilania do teleskopu? Poznaj PERUN II – kompaktowy, odporny na mróz mobilny bank energii astrofotografii zaprojektowany z myślą o astrofotografii i astronomii, który działa jako przeciwwaga. Wymienne podczas pracy baterie, bezpieczna konstrukcja zgodna z wymogami linii lotniczych oraz niezawodne źródło energii dla teleskopów i mobilnych zestawów.]]></description>
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									<p>     Na rynku można znaleźć wiele, różnych banków zasilania (power bank).</p><figure id="attachment_9276" aria-describedby="caption-attachment-9276" style="width: 300px" class="wp-caption alignleft"><img fetchpriority="high" decoding="async" class="wp-image-9276 size-thumbnail" title="PERUN II - 3D model" src="https://astrophotography.pekdar.net/wp-content/uploads/2024/01/PERUN_II-3Dmodel-300x228.jpg" alt="PERUN II - 3D model" width="300" height="228" srcset="https://astrophotography.pekdar.net/wp-content/uploads/2024/01/PERUN_II-3Dmodel-300x228.jpg 300w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/PERUN_II-3Dmodel-600x456.jpg 600w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/PERUN_II-3Dmodel-768x584.jpg 768w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/PERUN_II-3Dmodel.jpg 787w" sizes="(max-width: 300px) 100vw, 300px" /><figcaption id="caption-attachment-9276" class="wp-caption-text"><span style="color: #ffffff;">PERUN II &#8211; mdel 3D</span></figcaption></figure><p>Niestety większość z dostępnych rozwiązań nie spełnia specyficznych wymagań w zakresie dostępnej mocy, mobilności oraz małych rozmiarów dla Astrofotografii. Szczególnie, możliwość zabrania banku zasilania na pokład samolotu przy obecnie obowiązujących limitach mocy w kontekście regulacji dot. bezpieczeństwa, przypadających na jeden akumulator.</p><p>W odpowiedzi na w.w. wymagania oraz potrzeby powstał „<b>PERUN </b><b>II</b>”. Jest to mobilny bank energii<strong> astrofotografii</strong>.</p><p>Dlaczego „<b>PERUN</b>” ? Jest to bóg piorunów i błyskawic starożytnej religii słowiańskiej. Nazwa oddaje charakter niniejszego projektu i sporej ilości energii jaką udało się zgromadzić w naprawdę niewielkich wymiarach PERUN II.</p>								</div>
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										<img decoding="async" width="212" height="300" src="https://astrophotography.pekdar.net/wp-content/uploads/2022/07/Perun-god_of_thunder-212x300.png" class="attachment-medium size-medium wp-image-6963" alt="Perun - Slavic god of thunder" srcset="https://astrophotography.pekdar.net/wp-content/uploads/2022/07/Perun-god_of_thunder-212x300.png 212w, https://astrophotography.pekdar.net/wp-content/uploads/2022/07/Perun-god_of_thunder-106x150.png 106w, https://astrophotography.pekdar.net/wp-content/uploads/2022/07/Perun-god_of_thunder.png 299w" sizes="(max-width: 212px) 100vw, 212px" />											<figcaption class="widget-image-caption wp-caption-text">Perun - Słowiański bóg piorunów i błyskawic</figcaption>
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										<img decoding="async" width="287" height="300" src="https://astrophotography.pekdar.net/wp-content/uploads/2022/07/perun-ancient_symbol-287x300.png" class="attachment-medium size-medium wp-image-6962" alt="Perun - ancient symbol" srcset="https://astrophotography.pekdar.net/wp-content/uploads/2022/07/perun-ancient_symbol-287x300.png 287w, https://astrophotography.pekdar.net/wp-content/uploads/2022/07/perun-ancient_symbol-144x150.png 144w, https://astrophotography.pekdar.net/wp-content/uploads/2022/07/perun-ancient_symbol.png 360w" sizes="(max-width: 287px) 100vw, 287px" />											<figcaption class="widget-image-caption wp-caption-text">Perun - pradawny symbol boga błyskawic i piorunów</figcaption>
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									<p>Podczas użytkowania pierwszej publicznej wersji PERUN, skrupulatnie notowałem wszystkie jej braki niedociągnięcia jak i sugestie użytkowników, które okazały się bardzo cenne w pracy nad ulepszoną wersją.</p><p>Po ponad 2 latach pracy od powstania wersji pierwszej, światło dzienne ujrzał PERUN II. Pierwszy prototyp był bardzo udany, szybko przeszedł kilka testów w terenie. W niedługim czasie powstał drugi egzemplarz, który już był bliski ideału, jaki stawiałem sobie za cel. Trzecia wersja (obecna) stała się wersją finalną (1.0) zawierającą większą część ulepszeń bazujących na zebranych notatkach oraz cennych sugestiach użytkowników. Udało się zaimplementować najważniejsze punkty z długiej listy pomysłów oraz życzeń.</p>								</div>
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										<img loading="lazy" decoding="async" width="800" height="600" src="https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20230526_183251276-Perun2-2048x1536.jpg" class="attachment-large size-large wp-image-9277" alt="PERUN II - Body" srcset="https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20230526_183251276-Perun2-2048x1536.jpg 2048w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20230526_183251276-Perun2-600x450.jpg 600w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20230526_183251276-Perun2-300x225.jpg 300w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20230526_183251276-Perun2-768x576.jpg 768w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20230526_183251276-Perun2-1536x1152.jpg 1536w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20230526_183251276-Perun2-scaled.jpg 2560w" sizes="(max-width: 800px) 100vw, 800px" />											<figcaption class="widget-image-caption wp-caption-text">PERUN II - Korpus</figcaption>
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					<h3 class="elementor-heading-title elementor-size-default">Jak powstał PERUN II</h3>				</div>
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									<p>Do pierwszej wersji PERUN, dodałem nowe funkcjonalności zgłoszone przez użytkowników oraz inne opierające się na potrzebach własnych, które jak się okazało później, zostały również docenione przez nowych użytkowników. Tak powstała nowa lista wymagań, zawierająca zmiany oraz ulepszenia, składające się na nowy cel projektu.</p>								</div>
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					<h5 class="elementor-heading-title elementor-size-default">Cel projektu – ważniejsze punkty</h5>				</div>
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									<ul><li><p>Zasilanie dla wybranych urządzeń astrofotograficznych / astronomicznych w terenie, bez dostępu do stałego źródła zasilania.</p></li><li><p>Możliwość zabrania Perun-a na pokład samolotu, bazując na obowiązujących (Luty 2024) wymaganiach przepisów oraz innych regulacji dotyczących bezpieczeństwa transportu banków energii.</p></li><li><p>Wykorzystanie źródła zasilania jako przeciwwagi dla montażu. Zaprojektowane tak, aby idealnie równoważyć montaże klasy np.: <a href="https://astrophotography.pekdar.net/eqdirect-wlasnej-budowy/" target="_blank" rel="noopener">NEQ6</a> czy iOptron.</p></li><li><p>Podwojenie dostępnej ilości mocy oraz ilości dostępnych portów zasilania łącząc ze sobą dwa egzemplarze PERUN-a.</p></li><li><p>Możliwość szybkiego naładowania / podładowania kompletu akumulatorów, bez zdejmowania akumulatorów z korpusu PERUN-a.</p></li></ul>								</div>
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					<h3 class="elementor-heading-title elementor-size-default">Specyfikacja techniczna: Mobilny Bank Energii PERUN II</h3>				</div>
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									<p>PERUN II obsługuje sześć sztuk akumulatorów model: <b>NP-F9</b><b>5</b><b>0/</b><b>960/970</b> lub kompatybilne.</p><p>Można je zakupić w większości sklepów oferujących sprzęt fotograficzny oraz filmowy.</p><figure id="attachment_9278" aria-describedby="caption-attachment-9278" style="width: 600px" class="wp-caption aligncenter"><img loading="lazy" decoding="async" class="wp-image-9278 size-medium" src="https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220630_190402004-NP-F970-battery-600x427.jpg" alt="NP-F970 - battery - bottom view" width="600" height="427" srcset="https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220630_190402004-NP-F970-battery-600x427.jpg 600w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220630_190402004-NP-F970-battery-2048x1456.jpg 2048w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220630_190402004-NP-F970-battery-300x213.jpg 300w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220630_190402004-NP-F970-battery-768x546.jpg 768w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220630_190402004-NP-F970-battery-1536x1092.jpg 1536w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220630_190402004-NP-F970-battery-scaled.jpg 2560w" sizes="(max-width: 600px) 100vw, 600px" /><figcaption id="caption-attachment-9278" class="wp-caption-text"><span style="color: #ffffff;">Akumulator model: NP-F970 – widok od spodu</span></figcaption></figure><p>Przykładowa specyfikacja akumulatora, który <span style="color: #c9211e;"><b>należy kupić osobno</b></span> we własnym zakresie:</p><ul><li><p>litowo-jonowy akumulator,</p></li><li><p>napięcie 7.2 VDC,</p></li><li><p>pojemność 8600 mAh,</p></li><li><p>wyposażony w chip, kompatybilny z InfoLithium,</p></li><li><p>standardowa gwarancja producenta – 12 miesięcy,</p></li><li><p>wolny od efektu pamięci,</p></li><li><p>Suma mocy <b>sześciu sztuk</b> w dyspozycji: <b>371,5 Wh</b></p></li></ul><figure id="attachment_9285" aria-describedby="caption-attachment-9285" style="width: 600px" class="wp-caption aligncenter"><img loading="lazy" decoding="async" class="wp-image-9285 size-medium" title="NP-F970 - battery - top view" src="https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220630_190433177-NP-F970-battery-600x502.jpg" alt="NP-F970 - battery - top view" width="600" height="502" srcset="https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220630_190433177-NP-F970-battery-600x502.jpg 600w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220630_190433177-NP-F970-battery-2048x1712.jpg 2048w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220630_190433177-NP-F970-battery-300x251.jpg 300w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220630_190433177-NP-F970-battery-768x642.jpg 768w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220630_190433177-NP-F970-battery-1536x1284.jpg 1536w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220630_190433177-NP-F970-battery-scaled.jpg 2560w" sizes="(max-width: 600px) 100vw, 600px" /><figcaption id="caption-attachment-9285" class="wp-caption-text"><span style="color: #ffffff;">Akumulator model: NP-F970 – widok z góry</span></figcaption></figure><p>Akumulatory model NP-F970 do pełnego naładowania (100%) wymagają ładowarkę standardu NP-F lub kompatybilną, którą <span style="color: #c9211e;"><b>należy kupić osobno</b></span> we własnym zakresie.</p><p> </p><figure id="attachment_9287" aria-describedby="caption-attachment-9287" style="width: 600px" class="wp-caption aligncenter"><img loading="lazy" decoding="async" class="wp-image-9287 size-medium" src="https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220630_190946671-NP-F_charger-600x518.jpg" alt="NP-F - battery charger" width="600" height="518" srcset="https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220630_190946671-NP-F_charger-600x518.jpg 600w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220630_190946671-NP-F_charger-2048x1768.jpg 2048w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220630_190946671-NP-F_charger-300x259.jpg 300w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220630_190946671-NP-F_charger-768x663.jpg 768w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220630_190946671-NP-F_charger-1536x1326.jpg 1536w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220630_190946671-NP-F_charger-scaled.jpg 2560w" sizes="(max-width: 600px) 100vw, 600px" /><figcaption id="caption-attachment-9287" class="wp-caption-text"><span style="color: #ffffff;">Oryginalna ładowarka &#8211; model: NP-F970</span></figcaption></figure><p><b> </b></p><p><b>Opcjonalnie</b> &#8211; Dedykowana szybka ładowarka dla akumulatorów, model <b>NPF-970</b>.</p><figure id="attachment_9335" aria-describedby="caption-attachment-9335" style="width: 600px" class="wp-caption aligncenter"><img loading="lazy" decoding="async" class="wp-image-9335 size-medium" src="https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20230603_080745039-600x450.jpg" alt="PERUN II Battery chager - PC970" width="600" height="450" srcset="https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20230603_080745039-600x450.jpg 600w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20230603_080745039-2048x1536.jpg 2048w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20230603_080745039-300x225.jpg 300w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20230603_080745039-768x576.jpg 768w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20230603_080745039-1536x1152.jpg 1536w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20230603_080745039-scaled.jpg 2560w" sizes="(max-width: 600px) 100vw, 600px" /><figcaption id="caption-attachment-9335" class="wp-caption-text"><span style="color: #ffffff;">PERUN C970 – Szybka ładowarka dla baterii model: NP-F970</span></figcaption></figure><p>Około <b>9</b><b>&#8211;</b><b>10 [</b><b>h]</b> nieprzerwanego fotografowania dla konfiguracji:</p><ul><li><p>montaż CEM25P,</p></li><li><p lang="en-US">MGen II guider,</p></li><li><p>kamera AITK HORIZON RGB CMOS</p></li></ul><p>Otwór korpusu średnicą pasuje na pręt przeciwwagi montażu iOptron oraz po zastosowaniu dedykowanej redukcji, pasuje również na pręt przeciwwagi montażu NEQ6Pro oraz innych montaży, zgodnych średnicą pręta przeciwwagi z montażami iOptron lub NEQ6Pro.</p><p>Przykładowa lista urządzeń, na których PERUN II został z powodzeniem przetestowany:</p><ul><li><p>Lacerta MGen2 + kamera CCD (<span lang="en-US">guider</span>)</p></li><li><p>Omegon Pro CCD (<span lang="en-US">guider</span> camera)</p></li><li><p>Kamera CMOS ATIK Horizon RGB</p></li><li><p><span lang="pl-PL">Kamera</span> <span lang="en-US">A</span><span lang="en-US">SI</span><span lang="en-US"> 2600</span><span lang="en-US">MC</span> <span lang="en-US">Pro</span></p></li><li><p>RaspBerry PI4 (Astroberry)</p></li><li><p>Asi Air (zapotrzebowanie na prąd do 5A w szczycie)</p></li><li><p>Asi Air Plus (zapotrzebowanie na prąd do 5A w szczycie)</p></li><li><p>Montaż paralaktyczny CEM25p</p></li><li><p>Montaż paralaktyczny CEM26</p></li><li><p>Montaż paralaktyczny HEQ5</p></li><li><p>Montaż paralaktyczny NEQ6Pro</p></li><li><p>Montaż paralaktyczny NYX-101</p></li><li><p>2x grzałka USB zasilana z portu USB</p></li><li><p>Ładowanie telefonu lub innego power bank z portu USB</p></li></ul><p><b>Wymiary </b><b>obudowy </b><b>korpusu</b> – bez akumulatorów, blokad akumulatorów, włączników, maskownicy portu ładowania oraz śrub blokujących korpus.</p><figure id="attachment_9336" aria-describedby="caption-attachment-9336" style="width: 600px" class="wp-caption aligncenter"><img loading="lazy" decoding="async" class="wp-image-9336 size-medium" src="https://astrophotography.pekdar.net/wp-content/uploads/2024/01/PERUN2-body_dimenstions-600x406.jpg" alt="PERUN II – Housing dimensions without external items" width="600" height="406" srcset="https://astrophotography.pekdar.net/wp-content/uploads/2024/01/PERUN2-body_dimenstions-600x406.jpg 600w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/PERUN2-body_dimenstions-300x203.jpg 300w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/PERUN2-body_dimenstions-768x520.jpg 768w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/PERUN2-body_dimenstions.jpg 1187w" sizes="(max-width: 600px) 100vw, 600px" /><figcaption id="caption-attachment-9336" class="wp-caption-text"><span style="color: #ffffff;">PERUN II &#8211; Wymiary korpusu bez blokad baterii</span></figcaption></figure><p><span style="color: #c9211e;">X</span> → 124 [mm] +- 1 [mm]</p><p><span style="color: #00cc00;">Y</span> → 134 [mm] +- 1 [mm]</p><p><span style="color: #3465a4;">Z</span> → 56 [mm] +- 1 [mm]</p><p><b>Wymiar całkowity korpusu</b> włącznie z akumulatorami (model NPF-970) oraz wystającymi elementami poza obrys główny obudowy korpusu:</p><figure id="attachment_9337" aria-describedby="caption-attachment-9337" style="width: 600px" class="wp-caption aligncenter"><img loading="lazy" decoding="async" class="wp-image-9337 size-medium" src="https://astrophotography.pekdar.net/wp-content/uploads/2024/01/PERUN2-total-body_dimenstions-600x548.jpg" alt="PERUN II – Total body dimension including external items" width="600" height="548" srcset="https://astrophotography.pekdar.net/wp-content/uploads/2024/01/PERUN2-total-body_dimenstions-600x548.jpg 600w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/PERUN2-total-body_dimenstions-300x274.jpg 300w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/PERUN2-total-body_dimenstions-768x701.jpg 768w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/PERUN2-total-body_dimenstions.jpg 917w" sizes="(max-width: 600px) 100vw, 600px" /><figcaption id="caption-attachment-9337" class="wp-caption-text"><span style="color: #ffffff;">PERUN II &#8211; Wymiary całkowite</span></figcaption></figure><p><span style="color: #c9211e;">X</span> → 129 [mm] +- 1 [mm]</p><p><span style="color: #00cc00;">Y</span> → 142 [mm] +- 1 [mm]</p><p><span style="color: #3465a4;">Z</span> → 162 [mm] +- 1 [mm]</p>								</div>
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									<ul><li><p>Filtrowanie prądu wejściowego przetwornicy.</p></li><li><p>Filtrowanie prądu wyjściowego przetwornicy.</p></li><li><p>Zabezpieczenie przeciw przepięciowe na portach zasilania 12 VDC.</p></li><li>Zabezpieczenie przeciw przepięciowe na wejściu przetwornic.</li><li><p>Filtrowanie zakłóceń elektromagnetycznych na portach zasilania.</p></li><li><p>Filtrowanie zakłóceń elektrycznych na portach zasilania.</p></li><li><p>Dwie przetwornice pracujące równolegle – w przypadku awarii jednej z przetwornic, zapewniona* ciągłość pracy z połową dostępnej mocy 4 [A].</p></li><li><p>Główny włącznik zasilania.</p></li><li><p>Dedykowany włącznik zasilania dla każdego portu zasilania.</p></li><li><p>Dedykowana sygnalizacja LED stanu zasilania każdego portu.</p></li><li><p>Wskaźnik LED poziomu naładowania akumulatorów.</p></li><li><p>Dedykowany port szybkiego ładowania akumulatorów oraz łączenia PERUN II (2x więcej dostępnej energii).</p></li><li><p>Możliwość zabrania na pokład samolotu.</p></li><li><p>Bardzo wysoki stosunek energii do masy transportowanej na pokładzie samolotu.</p></li><li><p>PERUN II sam sobą stanowi przeciwwagę dla urządzeń zawieszonych na montażu. Im więcej akumulatorów zastosowanych w PERUN II, tym większą przeciwwagę stanowi. Jednocześnie oferując więcej energii do dyspozycji.</p></li><li><p>HOT-SWAP akumulatorów w czasie pracy.</p></li></ul><p><strong>*</strong> &#8211; zależy od charakteru awarii przetwornicy.</p><p> </p>								</div>
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									<p>Źródłem zasilania są akumulatory o napięciu 7.2 VDC każdy. Połączone równolegle.</p><p>Podczas pracy, napięcie samoczynnie ulega obniżeniu proporcjonalnie do stanu rozładowania akumulatorów.</p><figure id="attachment_9338" aria-describedby="caption-attachment-9338" style="width: 600px" class="wp-caption aligncenter"><img loading="lazy" decoding="async" class="wp-image-9338 size-medium" src="https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20230914_063444513_crop-600x400.jpg" alt="PERUN II – full load with 6 pcs of batteries, model: NP-F970" width="600" height="400" srcset="https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20230914_063444513_crop-600x400.jpg 600w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20230914_063444513_crop-2048x1365.jpg 2048w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20230914_063444513_crop-300x200.jpg 300w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20230914_063444513_crop-768x512.jpg 768w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20230914_063444513_crop-1536x1024.jpg 1536w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20230914_063444513_crop-scaled.jpg 2560w" sizes="(max-width: 600px) 100vw, 600px" /><figcaption id="caption-attachment-9338" class="wp-caption-text"><span style="color: #ffffff;">PERUN II wraz z kompletem (6 szt.) akumulatorów, model: NP-F970</span></figcaption></figure><ul><li><p>Suma prądów zasilanych urządzeń <u><b>jednocześnie</b></u> <b>nie może przekroczyć</b> <span style="color: #c9211e;"><b>8</b></span> [<b>A</b>],</p></li><li><p>Dwie przetwornice pracujące równolegle, utrzymują ciągłość pracy. W przypadku awarii jednej z przetwornic, druga zapewnia kontynuację pracy <u>z połową </u><u>( 4 [A] )</u><u> dostępnej mocy</u>,</p></li><li><p>PERUN II bez obciążenia, praktycznie nie generuje ciepła, zatem nie wymaga aktywnego chłodzenia,</p></li><li><p>Posiada trzy porty zasilania 12VDC. Każdy port zasilania, posiada zabezpieczenie prądowe wielkości 5 [A]. W zestawie znajduje się jeden zapasowy bezpiecznik o mocy 5 [A].</p></li></ul>								</div>
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										<img loading="lazy" decoding="async" width="300" height="147" src="https://astrophotography.pekdar.net/wp-content/uploads/2024/01/PERUN2-power_port_switch-300x147.jpg" class="attachment-thumbnail size-thumbnail wp-image-9339" alt="PERUN II – Power port with belonging switch" srcset="https://astrophotography.pekdar.net/wp-content/uploads/2024/01/PERUN2-power_port_switch-300x147.jpg 300w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/PERUN2-power_port_switch.jpg 302w" sizes="(max-width: 300px) 100vw, 300px" />											<figcaption class="widget-image-caption wp-caption-text">PERUN II - Port oraz przynależny włącznik zasilania</figcaption>
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										<img loading="lazy" decoding="async" width="300" height="199" src="https://astrophotography.pekdar.net/wp-content/uploads/2024/01/PERUN2-5Amps_spare_fuse-300x199.jpg" class="attachment-thumbnail size-thumbnail wp-image-9303" alt="PERUN / PRUN II - 5 Amps spare fuse" srcset="https://astrophotography.pekdar.net/wp-content/uploads/2024/01/PERUN2-5Amps_spare_fuse-300x199.jpg 300w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/PERUN2-5Amps_spare_fuse.jpg 491w" sizes="(max-width: 300px) 100vw, 300px" />											<figcaption class="widget-image-caption wp-caption-text">Bezpiecznik 5 [A]</figcaption>
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									<ul><li><p>PERUN II jest w stanie obsłużyć krótko prądy większe od nominalnego prądu pracy <b>8 [A]</b>. Jednakowoż podłączone urządzenia należy chronić przed uszkodzeniem,</p></li><li><p>Napięcie na portach zasilania podłączanych urządzeń wynosi pomiędzy: 12.2 – 12.9 VDC,</p></li><li><p>Wskaźnik poziomu naładowania akumulatorów,</p></li></ul><figure id="attachment_9340" aria-describedby="caption-attachment-9340" style="width: 600px" class="wp-caption aligncenter"><img loading="lazy" decoding="async" class="wp-image-9340 size-medium" src="https://astrophotography.pekdar.net/wp-content/uploads/2024/01/PERUN2-LED_battery_charge_level_indicator-charge_socket-600x394.jpg" alt="PERUN II - LED battery level indicator and charging socket" width="600" height="394" srcset="https://astrophotography.pekdar.net/wp-content/uploads/2024/01/PERUN2-LED_battery_charge_level_indicator-charge_socket-600x394.jpg 600w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/PERUN2-LED_battery_charge_level_indicator-charge_socket-300x197.jpg 300w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/PERUN2-LED_battery_charge_level_indicator-charge_socket-768x504.jpg 768w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/PERUN2-LED_battery_charge_level_indicator-charge_socket.jpg 1271w" sizes="(max-width: 600px) 100vw, 600px" /><figcaption id="caption-attachment-9340" class="wp-caption-text"><span style="color: #ffffff;">PERUN II &#8211; Wskaźnik poziomu naładowania akumulatorów</span></figcaption></figure><ul><li><p>Dwa porty USB 5 VDC &#8211; ładowanie lub zasilanie urządzeń podłączanych do portu USB-A, np.:</p></li></ul><ul><li style="list-style-type: none;"><ul><li><p>grzałka,</p></li><li><p>telefon</p></li></ul></li><li><p>Porty USB dysponują mocą prądu max. 3 [A], można zasilać lub ładować dowolne urządzenie zasilane portem USB, którego „protokół” poprawnie rozpozna port ładowania USB,</p></li><li><p>Dedykowany port ładowania akumulatorów za pomocą dedykowanej szybkiej ładowarki. Ten sam port służy również do łączenia PERUN II w „łańcuch” – dwukrotne zwiększenie dostępnej energii – patrz rozdział <span style="color: #ff0000;">łączenie PERUN II &#8211; 2x więcej dostępnej energii</span></p></li></ul><figure id="attachment_9341" aria-describedby="caption-attachment-9341" style="width: 600px" class="wp-caption aligncenter"><img loading="lazy" decoding="async" class="wp-image-9341 size-medium" src="https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20230727_234900658-600x450.jpg" alt="PERUN II – dedicated charging / joining port with batteries model NP-F970" width="600" height="450" srcset="https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20230727_234900658-600x450.jpg 600w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20230727_234900658-2048x1536.jpg 2048w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20230727_234900658-300x225.jpg 300w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20230727_234900658-768x576.jpg 768w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20230727_234900658-1536x1152.jpg 1536w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20230727_234900658-scaled.jpg 2560w" sizes="(max-width: 600px) 100vw, 600px" /><figcaption id="caption-attachment-9341" class="wp-caption-text"><span style="color: #ffffff;">PERUN II &#8211; Dedykowany port ładowania akumulatorów model NP-F970</span></figcaption></figure>								</div>
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					<h5 class="elementor-heading-title elementor-size-default">HOT-SWAP akumulatorów</h5>				</div>
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									<p>Jeżeli posiadasz więcej akumulatorów niż 6 szt., możesz wymienić obecnie używane, które już są rozładowane lub bliskie wyczerpaniu energii na nowe w pełni naładowane jeszcze w trakcie sesji fotograficznej.</p><p>Musisz pamiętać, że <u>akumulatory</u> stosowane z PERUN II <u>nie są identyczne</u> (mimo że to ten sam model i produkt) i rozładowują się wzajemnie <u>nie równomiernie</u>. Aby uniknąć sytuacji, w której podczas wymiany akumulatorów, nagle zabraknie energii do zasilania podłączonych urządzeń, wymieniaj akumulatory <b>po jednym</b>.</p><p>Procedura wymiany akumulatora w czasie sesji fotograficznej została opisana w instrukcji użytkownika.</p>								</div>
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					<h3 class="elementor-heading-title elementor-size-default">PERUN Charger 970 - Opcjonalnie</h3>				</div>
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									<p>Opcjonalnie można zakupić dedykowaną, szybką ładowarkę (PERUN C970) dla akumulatorów model NP-F970 lub kompatybilne.</p><p>Ładowarka PERUN C970 obsługuje <u><b>wyłącznie</b></u> akumulatory model NP-F970 lub kompatybilne z PERUN II. Stosowanie ładowarki z innym modelem akumulatora grozi zniszczeniem akumulatora (w skrajnym przypadku nawet pożarem), ładowarki oraz PERUN II za co autor jak i producent nie ponoszą <u><b>żadnej</b></u> odpowiedzialności.</p><p>PERUN C970 ładuje akumulator model NP-F970 maksymalnie do poziomu około <b>80%</b> +-5% jego pojemności. Podane wartości procentowe są orientacyjne.</p>								</div>
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					<h5 class="elementor-heading-title elementor-size-default">Specyfikacja - PERUN C970</h5>				</div>
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									<p>Wymiary zewnętrzne obudowy:</p><figure id="attachment_9342" aria-describedby="caption-attachment-9342" style="width: 600px" class="wp-caption aligncenter"><img loading="lazy" decoding="async" class="wp-image-9342 size-medium" src="https://astrophotography.pekdar.net/wp-content/uploads/2024/01/PC970-chousing_dimension-600x442.jpg" alt="PERUN C970 – housing dimension" width="600" height="442" srcset="https://astrophotography.pekdar.net/wp-content/uploads/2024/01/PC970-chousing_dimension-600x442.jpg 600w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/PC970-chousing_dimension-300x221.jpg 300w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/PC970-chousing_dimension-768x566.jpg 768w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/PC970-chousing_dimension.jpg 1173w" sizes="(max-width: 600px) 100vw, 600px" /><figcaption id="caption-attachment-9342" class="wp-caption-text"><span style="color: #ffffff;">PERUN C970 &#8211; wymiary obudowy</span></figcaption></figure><p><span style="color: #c9211e;">X</span> → 205 [mm] +- 1 [mm]</p><p><span style="color: #00cc00;">Y</span> → 56 [mm] +- 1[mm]</p><p><span style="color: #c9211e;"><span style="color: #3465a4;">Z</span></span> → 95 [mm] +- 1 [mm]</p><p>Wymiary całkowite (włącznie z elementami wystającymi poza obrys główny obudowy):</p><figure id="attachment_9343" aria-describedby="caption-attachment-9343" style="width: 600px" class="wp-caption aligncenter"><img loading="lazy" decoding="async" class="wp-image-9343 size-medium" src="https://astrophotography.pekdar.net/wp-content/uploads/2024/01/PC970-chousing_total-dimension-600x440.jpg" alt="PERUN C970 – total dimensions - including elements stick out beyond the main outline of the housing" width="600" height="440" srcset="https://astrophotography.pekdar.net/wp-content/uploads/2024/01/PC970-chousing_total-dimension-600x440.jpg 600w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/PC970-chousing_total-dimension-300x220.jpg 300w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/PC970-chousing_total-dimension-768x564.jpg 768w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/PC970-chousing_total-dimension.jpg 1173w" sizes="(max-width: 600px) 100vw, 600px" /><figcaption id="caption-attachment-9343" class="wp-caption-text"><span style="color: #ffffff;">PERUN C970 &#8211; wymiary całkowite &#8211; włącznie z wystającymi elementami poza obrys obudowy</span></figcaption></figure><p><span style="color: #c9211e;">X</span> → 208 [mm] +- 1 [mm]</p><p><span style="color: #00cc00;">Y</span> → 61 [mm] +- 1 [mm]</p><p><span style="color: #c9211e;"><span style="color: #3465a4;">Z</span></span> → 95 [mm] +- 1 [mm]</p><p>Gniazdo zasilania AC ładowarki jest standardem zgodne z gniazdami zasilania w zasilaczach komputerów PC.</p><p>Pomiędzy gniazdem zasilania AC a włącznikiem głównym znajduje się zabezpieczenie prądowe. Standardowy, szklany bezpiecznik 10 [A].</p><figure id="attachment_9344" aria-describedby="caption-attachment-9344" style="width: 600px" class="wp-caption aligncenter"><img loading="lazy" decoding="async" class="wp-image-9344 size-medium" src="https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20231008_151236449_crop-600x401.jpg" alt="PERUN C970 - AC power socket with power switch" width="600" height="401" srcset="https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20231008_151236449_crop-600x401.jpg 600w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20231008_151236449_crop-300x200.jpg 300w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20231008_151236449_crop-768x513.jpg 768w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20231008_151236449_crop-1536x1026.jpg 1536w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20231008_151236449_crop.jpg 1892w" sizes="(max-width: 600px) 100vw, 600px" /><figcaption id="caption-attachment-9344" class="wp-caption-text"><span style="color: #ffffff;">PERUN C970 &#8211; gniazdo zasilania AC wraz z włącznikiem zasilania</span></figcaption></figure><p>Wyświetlacz informacji procesu ładowania reprezentuje informacje takie jak:</p><ul><li><p>Temperatura panująca wewnątrz ładowarki, tuż przy przetwornicach. Bezpieczny zakres temp. Pracy to 0 – 85 [C].</p></li><li><p>Bieżąca wartość prądu ładowania akumulatorów.</p></li><li><p>Bieżąca wartość napięcia ładowania akumulatorów.</p></li></ul><figure id="attachment_9345" aria-describedby="caption-attachment-9345" style="width: 600px" class="wp-caption aligncenter"><img loading="lazy" decoding="async" class="wp-image-9345 size-medium" src="https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20230727_234837079_crop-600x534.jpg" alt="PERUN C970 - Charging process information display" width="600" height="534" srcset="https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20230727_234837079_crop-600x534.jpg 600w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20230727_234837079_crop-2048x1824.jpg 2048w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20230727_234837079_crop-300x267.jpg 300w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20230727_234837079_crop-768x684.jpg 768w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20230727_234837079_crop-1536x1368.jpg 1536w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20230727_234837079_crop.jpg 2228w" sizes="(max-width: 600px) 100vw, 600px" /><figcaption id="caption-attachment-9345" class="wp-caption-text"><span style="color: #ffffff;">PERUN C970 &#8211; Wyświetlacz informacji procesu ładowania</span></figcaption></figure><p>Aktywne chłodzenie – wentylator <span lang="en-US">PWM.</span></p><figure id="attachment_9346" aria-describedby="caption-attachment-9346" style="width: 600px" class="wp-caption aligncenter"><img loading="lazy" decoding="async" class="wp-image-9346 size-medium" src="https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20230603_080714612-fan-600x450.jpg" alt="PERUN C970 – View of the fan holes" width="600" height="450" srcset="https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20230603_080714612-fan-600x450.jpg 600w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20230603_080714612-fan-300x225.jpg 300w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20230603_080714612-fan-768x576.jpg 768w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20230603_080714612-fan.jpg 1509w" sizes="(max-width: 600px) 100vw, 600px" /><figcaption id="caption-attachment-9346" class="wp-caption-text"><span style="color: #ffffff;">PERUN C970 – Widok otworów wentylacyjnych</span></figcaption></figure><p>W trakcie procesu ładowania, na wyświetlaczu informacji można zobaczyć wielkość prądu [A] z jaką są ładowane akumulatory oraz napięcie [V]. W trakcie procesu ładowania ładowarka nagrzewa się. Jeżeli wewnątrz ładowarki temperatura osiągnie &gt; 30 [C] zostanie uruchomiony wentylator aby chłodzić wnętrze ładowarki.</p><figure id="attachment_9347" aria-describedby="caption-attachment-9347" style="width: 600px" class="wp-caption aligncenter"><img loading="lazy" decoding="async" class="wp-image-9347 size-medium" title="PERUN II and PERUN C970 - battery charging process" src="https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20231215_165311555-600x450.jpg" alt="PERUN II and PERUN C970 - battery charging process" width="600" height="450" srcset="https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20231215_165311555-600x450.jpg 600w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20231215_165311555-2048x1536.jpg 2048w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20231215_165311555-300x225.jpg 300w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20231215_165311555-768x576.jpg 768w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20231215_165311555-1536x1152.jpg 1536w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20231215_165311555-scaled.jpg 2560w" sizes="(max-width: 600px) 100vw, 600px" /><figcaption id="caption-attachment-9347" class="wp-caption-text"><span style="color: #ffffff;">PERUN II oraz PERUN C970 &#8211; proces ładowania akumulatorów</span></figcaption></figure>								</div>
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					<h3 class="elementor-heading-title elementor-size-default">Łączenie PERUN II - 2x więcej dostępnej energii</h3>				</div>
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									<p>Jeżeli posiadasz dwa egzemplarze PERUN II, może je połączyć, aby zwiększyć aż <b>dwukrotnie ilość dostępnej energii</b> a tym samym <b>dwukrotnie wydłużyć czas pracy</b> Twojego zestawu astrofotograficznego.</p><p>Aby połączyć ze sobą PERUN-y, potrzebny będzie dedykowany kabel ładowania / łączenia PERUN-ów dostarczany w zestawie wraz z PERUN II.</p><p>Procedura łączenia PERUN II została opisana w instrukcji użytkownika.</p><figure id="attachment_9348" aria-describedby="caption-attachment-9348" style="width: 450px" class="wp-caption aligncenter"><img loading="lazy" decoding="async" class="wp-image-9348 size-medium" src="https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20230312_151838512-PERUN2-joined-450x600.jpg" alt="PERUN II - stacked" width="450" height="600" srcset="https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20230312_151838512-PERUN2-joined-450x600.jpg 450w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20230312_151838512-PERUN2-joined-1536x2048.jpg 1536w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20230312_151838512-PERUN2-joined-225x300.jpg 225w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20230312_151838512-PERUN2-joined-768x1024.jpg 768w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20230312_151838512-PERUN2-joined-1152x1536.jpg 1152w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20230312_151838512-PERUN2-joined-scaled.jpg 1920w" sizes="(max-width: 450px) 100vw, 450px" /><figcaption id="caption-attachment-9348" class="wp-caption-text"><span style="color: #ffffff;">Połączone 2x PERUN II</span></figcaption></figure><p>Połączenie obu PERUN II w wymieniony sposób zapewnia dynamiczne równoważenie poziomu rozładowania obu PERUN II oraz możesz zasilać <b>do sześciu urządzeń jednocześnie</b> i każde otrzyma tyle energii ile jest potrzebne.</p>								</div>
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					<h3 class="elementor-heading-title elementor-size-default">W zestawie</h3>				</div>
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									<ol><li><p>Korpus &#8211; sześć portów na akumulator model: NP-F950/960/970, (akumulatory wraz z ładowarką <b>należy kupić oddzielnie</b>),</p><figure id="attachment_9277" aria-describedby="caption-attachment-9277" style="width: 600px" class="wp-caption aligncenter"><img loading="lazy" decoding="async" class="wp-image-9277 size-medium" src="https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20230526_183251276-Perun2-600x450.jpg" alt="PERUN II - Body" width="600" height="450" srcset="https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20230526_183251276-Perun2-600x450.jpg 600w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20230526_183251276-Perun2-2048x1536.jpg 2048w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20230526_183251276-Perun2-300x225.jpg 300w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20230526_183251276-Perun2-768x576.jpg 768w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20230526_183251276-Perun2-1536x1152.jpg 1536w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20230526_183251276-Perun2-scaled.jpg 2560w" sizes="(max-width: 600px) 100vw, 600px" /><figcaption id="caption-attachment-9277" class="wp-caption-text"><span style="color: #ffffff;">PERUN II &#8211; Korpus</span></figcaption></figure></li><li><p>Dwie blokady zabezpieczające akumulatory przed niekontrolowanym wysunięciem z portu – w przypadku odwrotnego mocowania na pręcie przeciwwagi,</p><figure id="attachment_9294" aria-describedby="caption-attachment-9294" style="width: 600px" class="wp-caption aligncenter"><img loading="lazy" decoding="async" class="wp-image-9294 size-medium" src="https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220703_182411311-600x450.jpg" alt="PERUN - battery locks" width="600" height="450" srcset="https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220703_182411311-600x450.jpg 600w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220703_182411311-2048x1536.jpg 2048w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220703_182411311-300x225.jpg 300w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220703_182411311-768x576.jpg 768w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220703_182411311-1536x1152.jpg 1536w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220703_182411311-scaled.jpg 2560w" sizes="(max-width: 600px) 100vw, 600px" /><figcaption id="caption-attachment-9294" class="wp-caption-text"><span style="color: #ffffff;">PERUN II &#8211; Blokady baterii</span></figcaption></figure></li><li><p>Zapasowy bezpiecznik,</p><figure id="attachment_9303" aria-describedby="caption-attachment-9303" style="width: 300px" class="wp-caption aligncenter"><img loading="lazy" decoding="async" class="wp-image-9303 size-thumbnail" src="https://astrophotography.pekdar.net/wp-content/uploads/2024/01/PERUN2-5Amps_spare_fuse-300x199.jpg" alt="PERUN / PRUN II - 5 Amps spare fuse" width="300" height="199" srcset="https://astrophotography.pekdar.net/wp-content/uploads/2024/01/PERUN2-5Amps_spare_fuse-300x199.jpg 300w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/PERUN2-5Amps_spare_fuse.jpg 491w" sizes="(max-width: 300px) 100vw, 300px" /><figcaption id="caption-attachment-9303" class="wp-caption-text"><span style="color: #ffffff;">PERUN II &#8211; Bezpiecznik prądowo / przepięciowy</span></figcaption></figure></li><li><p>Komplet trzech przewodów zasilania w tym jeden z filtrem ferrytowym,</p><figure id="attachment_9295" aria-describedby="caption-attachment-9295" style="width: 600px" class="wp-caption aligncenter"><img loading="lazy" decoding="async" class="wp-image-9295 size-medium" src="https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220703_182627374-600x450.jpg" alt="PERUN II - Power cable for devices" width="600" height="450" srcset="https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220703_182627374-600x450.jpg 600w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220703_182627374-2048x1536.jpg 2048w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220703_182627374-300x225.jpg 300w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220703_182627374-768x576.jpg 768w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220703_182627374-1536x1152.jpg 1536w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220703_182627374-scaled.jpg 2560w" sizes="(max-width: 600px) 100vw, 600px" /><figcaption id="caption-attachment-9295" class="wp-caption-text"><span style="color: #ffffff;">PERUN II &#8211; Kabel zasilania dla urządzeń zasilanych z PERUN-a</span></figcaption></figure></li><li><p>Dwie śruby blokujące korpus na pręcie przeciwwagi,</p><figure id="attachment_9298" aria-describedby="caption-attachment-9298" style="width: 600px" class="wp-caption aligncenter"><img loading="lazy" decoding="async" class="wp-image-9298 size-medium" src="https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220703_183021736-600x450.jpg" alt="PERUN II - locking screws for the body" width="600" height="450" srcset="https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220703_183021736-600x450.jpg 600w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220703_183021736-2048x1536.jpg 2048w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220703_183021736-300x225.jpg 300w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220703_183021736-768x576.jpg 768w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220703_183021736-1536x1152.jpg 1536w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220703_183021736-scaled.jpg 2560w" sizes="(max-width: 600px) 100vw, 600px" /><figcaption id="caption-attachment-9298" class="wp-caption-text"><span style="color: #ffffff;">PERUN II &#8211; Śruby blokujące korpus na pręcie przeciwwagi</span></figcaption></figure></li><li><p>Reduktor średnicy pręta przeciwwagi dla montaży wyposażonych w pręt przeciwwagi o średnicy mniejszej niż 19,9 [mm], np. montaże: EQ, HEQ, NEQ.</p><figure id="attachment_9301" aria-describedby="caption-attachment-9301" style="width: 600px" class="wp-caption aligncenter"><img loading="lazy" decoding="async" class="wp-image-9301 size-medium" src="https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220827_161818304-2-600x452.jpg" alt="PERUN II - Counterweight rod diameter adapter" width="600" height="452" srcset="https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220827_161818304-2-600x452.jpg 600w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220827_161818304-2-2048x1544.jpg 2048w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220827_161818304-2-300x226.jpg 300w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220827_161818304-2-768x579.jpg 768w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220827_161818304-2-1536x1158.jpg 1536w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220827_161818304-2.jpg 2314w" sizes="(max-width: 600px) 100vw, 600px" /><figcaption id="caption-attachment-9301" class="wp-caption-text"><span style="color: #ffffff;">PERUN II &#8211; Adapter średnicy pręta przeciwwagi</span></figcaption></figure><figure id="attachment_9302" aria-describedby="caption-attachment-9302" style="width: 600px" class="wp-caption aligncenter"><img loading="lazy" decoding="async" class="wp-image-9302 size-medium" src="https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220827_161955972-3-600x336.jpg" alt="PERUN / PERUN II - Adapter in use" width="600" height="336" srcset="https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220827_161955972-3-600x336.jpg 600w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220827_161955972-3-2048x1147.jpg 2048w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220827_161955972-3-300x168.jpg 300w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220827_161955972-3-768x430.jpg 768w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220827_161955972-3-1536x860.jpg 1536w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220827_161955972-3-scaled.jpg 2560w" sizes="(max-width: 600px) 100vw, 600px" /><figcaption id="caption-attachment-9302" class="wp-caption-text"><span style="color: #ffffff;">PERUN II &#8211; Adapter w użyciu</span></figcaption></figure></li><li><p>Komplet 6 szt. osłon na akumulatory model: NP-F970,</p></li></ol>								</div>
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										<img loading="lazy" decoding="async" width="800" height="600" src="https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220703_193627533-2048x1536.jpg" class="attachment-large size-large wp-image-9300" alt="PERUN II – Installed battery covers" srcset="https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220703_193627533-2048x1536.jpg 2048w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220703_193627533-600x450.jpg 600w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220703_193627533-300x225.jpg 300w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220703_193627533-768x576.jpg 768w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220703_193627533-1536x1152.jpg 1536w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220703_193627533-scaled.jpg 2560w" sizes="(max-width: 800px) 100vw, 800px" />											<figcaption class="widget-image-caption wp-caption-text">PERUN II - Założone osłony   na akumulatorach</figcaption>
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										<img loading="lazy" decoding="async" width="800" height="600" src="https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220703_182852212-2048x1536.jpg" class="attachment-large size-large wp-image-9297" alt="PERUN II – Battery covers" srcset="https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220703_182852212-2048x1536.jpg 2048w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220703_182852212-600x450.jpg 600w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220703_182852212-300x225.jpg 300w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220703_182852212-768x576.jpg 768w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220703_182852212-1536x1152.jpg 1536w, https://astrophotography.pekdar.net/wp-content/uploads/2024/01/IMG_20220703_182852212-scaled.jpg 2560w" sizes="(max-width: 800px) 100vw, 800px" />											<figcaption class="widget-image-caption wp-caption-text">PERUN II - Osłony                 na akumulatory</figcaption>
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					<h3 class="elementor-heading-title elementor-size-default">Porównanie</h3>				</div>
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									<p>Rozwiązanie konkurencyjne, na dzień 22.1.2024 już niedostępne: <a href="https://www.ioptron.com/product-p/8128.htm" target="_blank" rel="noopener">https://www.ioptron.com/product-p/8128.htm</a></p><p>– <b>PowerWeight</b><sup><b>TM</b></sup> <b>CW Battery</b> – firmy iOptron dysponuje maksymalną mocą 96Wh w cenie 158 USD (cena z 2020 – <strong>nie aktualna, bez doliczonego cła oraz bez podatku VAT 23%</strong>), który można zabrać na pokład samolotu.</p><p>Aby zapewnić ilość potrzebnej mocy porównywalnej z oferowaną przez Perun, należy zakupić <b>4</b> <b>szt.</b> PowerWeight<sup>TM</sup> CW Battery, co w przeliczeniu daje nam:</p><p>4 x PowerWeight<sup>TM</sup> CW Battery 96W = <b>384Wh</b>,</p><p>Kurs USD/PLN = 3.86 zł na dzień 06.9.2024</p><p>koszt 4 x 609,88 zł = <span style="color: #c9211e;"><b>2439,52</b></span> <span style="color: #ff0000;"><b>zł</b></span> brutto, Koszt <span style="color: #ff6600;"><b>1Wh = </b></span><span style="color: #ff6600;"><b>6,35</b></span><span style="color: #ff6600;"><b> zł</b></span> brutto</p><figure id="attachment_9607" aria-describedby="caption-attachment-9607" style="width: 450px" class="wp-caption alignright"><img loading="lazy" decoding="async" src="https://astrophotography.pekdar.net/wp-content/uploads/2024/02/IMG_20230519_164937527-450x600.jpg" alt="PekDar's astrophotography setup - 2023" width="450" height="600" /><figcaption id="caption-attachment-9607" class="wp-caption-text"><span style="color: #ffffff;">Zestaw astrofotograficzny: Montaż paralaktyczny NEQ6Pro mod, <b>2x PERUN II</b> połączone w jeden powerbank, kamera CMOS, Teleskop 6 cali oraz sterownik Astroberry + dodatki</span></figcaption></figure><p><strong>Nie jest możliwe założenie </strong><strong>4 szt</strong>. PowerWeightTM CW Battery na pręt przeciwwagi montażu (CEM 25P). Nawet jak zastosuję przedłużkę pręta przeciwwagi to zmieszczę na nim maksymalnie <strong>2 szt</strong>. PowerWeightTM CW Battery co zapewnia mi tylko połowę potrzebnej mocy do zasilania mojego zestawu astrofotograficznego w czasie całej nocy astrofotograficznej (średnio 8h fotografowania).</p><p>– <strong><span style="color: #ff0000;">PERUN </span></strong><strong><span style="color: #ff0000;">II</span></strong> – dysponuje maksymalną mocą <b>371.5 Wh</b> w cenie (<span style="color: #c9211e;"><b>199 EUR body + 132 EUR za 6 szt. baterii </b></span><span style="color: #c9211e;"><b>= 331 EUR</b></span><span style="color: #c9211e;"><b>) 1423,3</b></span><b><span style="color: #008000;"> zł</span></b><span style="color: #008000;"> <b>brutto </b></span><b>-&gt; </b>Koszt <span style="color: #339966;"><b>1Wh = </b></span><span style="color: #339966;"><b>3,83</b></span><span style="color: #339966;"><b> zł</b></span> brutto. To jest blisko o <b>połowę TANIEJ</b>!</p><p>Jeżeli doliczymy cło oraz podatki do PowerWeightTM CW Battery to różnica będzie jeszcze większa, na korzyść PERUN II. Po niniejszym artykule o <b>przewadze funkcjonalnej</b> PERUN II przytaczać już chyba nie muszę.</p><p>Należy zauważyć, że PERUN II objętościowo zajmuje mniej miejsca niż 1 szt. PowerWeight<sup>TM</sup> CW Battery ! Zatem istnieje możliwość dołożenia jeszcze jednego PERUN II na ten sam pręt przeciwwagi <span style="color: #c9211e;"><b>(patrz zdjęcie obok)</b></span><b> </b>co w sumie zapewni aż <b>743 Wh mocy</b>! Jeżeli udało by się zmieścić 3 szt. PERUN II, wtedy jednostkę mocy <b>Watt</b> należy zmieniać już <b>kW</b> !</p><p>Jeśli jesteś zainteresowany zakupem PERUN-a, <a href="https://astrophotography.pekdar.net/polityka-prywatnosci/">skontaktuj się ze mną</a>. Adres e-mail można znaleźć w stopce strony lub wypełnij <a href="https://astrophotography.pekdar.net/polityka-prywatnosci/">formularz kontaktowy</a>. Możesz również skontaktować się ze mną przez <strong>Messenger / WhatsApp / Signal</strong>.</p><p lang="en-US"><strong>UWAGA!</strong> &#8211; podane ceny są orientacyjne (z dużą dokładnością). Ostateczna wycena może się nieznacznie różnić ze względu na wzrost inflacji cen komponentów potrzebnych do budowy PERUN i ich dostępność lub dostępność zamienników oraz obowiązujące podatki.</p><p> </p>								</div>
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		<title>Zasilacz Astroberry &#8211; DIY</title>
		<link>https://astrophotography.pekdar.net/zasilacz-astroberry-diy/</link>
		
		<dc:creator><![CDATA[PekDar]]></dc:creator>
		<pubDate>Sat, 01 Apr 2023 20:44:03 +0000</pubDate>
				<category><![CDATA[Sprzęt]]></category>
		<category><![CDATA[Druk 3D]]></category>
		<category><![CDATA[astroberry]]></category>
		<category><![CDATA[Astrofotografia]]></category>
		<category><![CDATA[DIY]]></category>
		<category><![CDATA[projekt DIY astrofotografia]]></category>
		<category><![CDATA[zasilacz]]></category>
		<guid isPermaLink="false">https://astrophotography.pekdar.net/?p=8553</guid>

					<description><![CDATA[Zasilacz Astroberry - DIY]]></description>
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									<p>Zaprojektowany prze zemnie zasilacz <a href="https://www.astroberry.io/" target="_blank" rel="noopener">Astroberry</a> dysponuje 84 [W] mocy to wystarczy nawet gdy podłączę dodatkowe urządzenia do wszystkich czterech portów USB zasilane z tych portów. Napięcie wyjściowe zasilacza to standardowe 12 VDC.<br />RaspBerry Pi 4, które jest &#8222;sercem&#8221; Astroberry, standardowo zasilane jest napięciem 5 VDC. Moja własna konstrukcja Astroberry, jest zasilana właśnie napięciem 12 VDC, poprzez stosowną przetwornicę napięcia&#8230; dalsze szczegóły pominę, to temat na osobny artykuł na moją stronę, który powoli powstaje. Niewielkie rozmiary, pozwalają mi zabrać go wszędzie.<br />Zbudowany zasilacz mogę i wykorzystuję do zasilania dowolnego zestawu astrofotograficznego. Od blisko roku, działa bardzo dobrze, za każdym razem, gdy z niego korzystam. Do tej pory nigdy mnie nie zawiódł.</p>
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										<img loading="lazy" decoding="async" width="800" height="603" src="https://astrophotography.pekdar.net/wp-content/uploads/2023/04/IMG_20230216_065417978-scaled-e1680383548249.jpg" class="attachment-large size-large wp-image-8577" alt="Astroberry - external power supply - operational" />											<figcaption class="widget-image-caption wp-caption-text">Astroberry - external power supply - operational</figcaption>
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									<h4><strong>Specyfikacja techniczna zasilacza &#8211; Zasilacz Astroberry &#8211; DIY</strong></h4>
<p><strong>Na wejściu:</strong></p>
<ul>
<li>zasilanie sieciowe 230[AC],</li>
<li>standardowe, komputerowe gniazdo zasilania,</li>
<li>zabezpieczenie prądowe 630[mA],</li>
<li>zabezpieczenie przeciwzakłóceniowe,</li>
<li>włącznik wahadłowy dwustanowy,</li>
</ul>
<p><strong>Na wyjściu:</strong></p>
<ul>
<li>napięcie: 12 [V] DC</li>
<li>max. prąd: 7 [A]</li>
<li>zabezpieczenie prądowe: 7 [A]</li>
<li>zabezpieczenie przeciwzakłóceniowe elektryczne oraz elektromagnetyczne</li>
<li>LED status stanu zasilania</li>
<li>gniazdo zasilania męskie 2 pin, kompatybilne z gniazdem zasilania PERUN oraz <strong>PERUN II</strong>, można stosować to samo okablowanie zasilania urządzeń.</li>
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<a data-elementor-open-lightbox="yes" data-elementor-lightbox-slideshow="b336567" data-elementor-lightbox-title="Astroberry - external power supply" data-elementor-lightbox-description="Astroberry - external power supply - 12 VDC 3/A socket" data-e-action-hash="#elementor-action%3Aaction%3Dlightbox%26settings%3DeyJpZCI6ODM5NSwidXJsIjoiaHR0cHM6XC9cL2FzdHJvcGhvdG9ncmFwaHkucGVrZGFyLm5ldFwvd3AtY29udGVudFwvdXBsb2Fkc1wvMjAyM1wvMDJcL0lNR18yMDIyMDYwM18xNzQ3MDMzMzQtc2NhbGVkLmpwZyIsInNsaWRlc2hvdyI6ImIzMzY1NjcifQ%3D%3D" href="https://astrophotography.pekdar.net/wp-content/uploads/2023/02/IMG_20220603_174703334-scaled.jpg"><img loading="lazy" decoding="async" width="300" height="200" src="https://astrophotography.pekdar.net/wp-content/uploads/2023/02/IMG_20220603_174703334-300x200.jpg" class="attachment-medium size-medium" alt="Astroberry - external power supply" srcset="https://astrophotography.pekdar.net/wp-content/uploads/2023/02/IMG_20220603_174703334-300x200.jpg 300w, https://astrophotography.pekdar.net/wp-content/uploads/2023/02/IMG_20220603_174703334-2048x1366.jpg 2048w, https://astrophotography.pekdar.net/wp-content/uploads/2023/02/IMG_20220603_174703334-150x100.jpg 150w, https://astrophotography.pekdar.net/wp-content/uploads/2023/02/IMG_20220603_174703334-768x512.jpg 768w, https://astrophotography.pekdar.net/wp-content/uploads/2023/02/IMG_20220603_174703334-1536x1024.jpg 1536w, https://astrophotography.pekdar.net/wp-content/uploads/2023/02/IMG_20220603_174703334-scaled.jpg 2560w" sizes="(max-width: 300px) 100vw, 300px" /></a>
<a data-elementor-open-lightbox="yes" data-elementor-lightbox-slideshow="b336567" data-elementor-lightbox-title="Astroberry - external power supply" data-elementor-lightbox-description="Astroberry - external power supply - 230AV standard PC socket" data-e-action-hash="#elementor-action%3Aaction%3Dlightbox%26settings%3DeyJpZCI6ODM5NCwidXJsIjoiaHR0cHM6XC9cL2FzdHJvcGhvdG9ncmFwaHkucGVrZGFyLm5ldFwvd3AtY29udGVudFwvdXBsb2Fkc1wvMjAyM1wvMDJcL0lNR18yMDIyMDYwM18xNzQ2NTY2Nzktc2NhbGVkLmpwZyIsInNsaWRlc2hvdyI6ImIzMzY1NjcifQ%3D%3D" href="https://astrophotography.pekdar.net/wp-content/uploads/2023/02/IMG_20220603_174656679-scaled.jpg"><img loading="lazy" decoding="async" width="300" height="200" src="https://astrophotography.pekdar.net/wp-content/uploads/2023/02/IMG_20220603_174656679-300x200.jpg" class="attachment-medium size-medium" alt="Astroberry - external power supply" srcset="https://astrophotography.pekdar.net/wp-content/uploads/2023/02/IMG_20220603_174656679-300x200.jpg 300w, https://astrophotography.pekdar.net/wp-content/uploads/2023/02/IMG_20220603_174656679-2048x1365.jpg 2048w, https://astrophotography.pekdar.net/wp-content/uploads/2023/02/IMG_20220603_174656679-150x100.jpg 150w, https://astrophotography.pekdar.net/wp-content/uploads/2023/02/IMG_20220603_174656679-768x512.jpg 768w, https://astrophotography.pekdar.net/wp-content/uploads/2023/02/IMG_20220603_174656679-1536x1024.jpg 1536w, https://astrophotography.pekdar.net/wp-content/uploads/2023/02/IMG_20220603_174656679-scaled.jpg 2560w" sizes="(max-width: 300px) 100vw, 300px" /></a>
<a data-elementor-open-lightbox="yes" data-elementor-lightbox-slideshow="b336567" data-elementor-lightbox-title="Astroberry - external power supply" data-elementor-lightbox-description="Astroberry - external power supply - whole view" data-e-action-hash="#elementor-action%3Aaction%3Dlightbox%26settings%3DeyJpZCI6ODM5NiwidXJsIjoiaHR0cHM6XC9cL2FzdHJvcGhvdG9ncmFwaHkucGVrZGFyLm5ldFwvd3AtY29udGVudFwvdXBsb2Fkc1wvMjAyM1wvMDJcL0lNR18yMDIyMDYwM18xNzQ3MzA4OTktc2NhbGVkLmpwZyIsInNsaWRlc2hvdyI6ImIzMzY1NjcifQ%3D%3D" href="https://astrophotography.pekdar.net/wp-content/uploads/2023/02/IMG_20220603_174730899-scaled.jpg"><img loading="lazy" decoding="async" width="300" height="225" src="https://astrophotography.pekdar.net/wp-content/uploads/2023/02/IMG_20220603_174730899-300x225.jpg" class="attachment-medium size-medium" alt="Astroberry - external power supply" srcset="https://astrophotography.pekdar.net/wp-content/uploads/2023/02/IMG_20220603_174730899-300x225.jpg 300w, https://astrophotography.pekdar.net/wp-content/uploads/2023/02/IMG_20220603_174730899-2048x1536.jpg 2048w, https://astrophotography.pekdar.net/wp-content/uploads/2023/02/IMG_20220603_174730899-150x113.jpg 150w, https://astrophotography.pekdar.net/wp-content/uploads/2023/02/IMG_20220603_174730899-768x576.jpg 768w, https://astrophotography.pekdar.net/wp-content/uploads/2023/02/IMG_20220603_174730899-1536x1152.jpg 1536w, https://astrophotography.pekdar.net/wp-content/uploads/2023/02/IMG_20220603_174730899-scaled.jpg 2560w" sizes="(max-width: 300px) 100vw, 300px" /></a>
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		<title>DIY: Modyfikacja Kolimatora Laserowego (Mark III) – Zasilanie Zewnętrzne i Stabilizacja Wiązki</title>
		<link>https://astrophotography.pekdar.net/modyfikacja-kolimatora-laserowego-zasilanie-zewnetrzne-baader-mkiii/</link>
		
		<dc:creator><![CDATA[PekDar]]></dc:creator>
		<pubDate>Fri, 14 Jan 2022 16:08:26 +0000</pubDate>
				<category><![CDATA[Sprzęt]]></category>
		<category><![CDATA[Druk 3D]]></category>
		<category><![CDATA[Astrofotografia warsztat]]></category>
		<category><![CDATA[Baader Mark III]]></category>
		<category><![CDATA[DIY]]></category>
		<category><![CDATA[Kolimacja]]></category>
		<category><![CDATA[zasilanie]]></category>
		<guid isPermaLink="false">https://astrophotography.pekdar.net/?p=6537</guid>

					<description><![CDATA[Modyfikacja kolimatora laserowego - Poradnik warsztatowy (DIY): Modyfikacja zasilania kolimatora laserowego (typu Baader Mark III). Eliminacja problemu spadku napięcia baterii guzikowych na mrozie poprzez instalację zewnętrznego źródła energii, gwarantująca stabilną i ostrą wiązkę lasera przez całą sesję.]]></description>
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									<h2>Problem Baterii Guzikowych</h2><p data-path-to-node="17">Standardowe kolimatory laserowe (w tym popularny <a href="https://www.baader-planetarium.com/en/laser-colli-mark-iii.html" target="_blank" rel="noopener">Baader Mark III</a>) zasilane są małymi bateriami typu LR44 lub CR2032. Mają one dwie krytyczne wady w astrofotografii:</p><ol start="1" data-path-to-node="18"><li><p data-path-to-node="18,0,0"><b>Spadek napięcia w niskich temperaturach:</b> Na mrozie ich wydajność drastycznie spada, co powoduje przygasanie lasera. Słaba wiązka traci swój wyraźny kształt, utrudniając precyzyjną ocenę centrum lustra.</p></li><li><p data-path-to-node="18,1,0"><b>Krótka żywotność:</b> Baterie wyczerpują się w najmniej odpowiednim momencie, a ich wymiana w ciemności grozi rozkolimowaniem samego urządzenia.</p></li></ol><p><b>Moje opracowanie Inżynierskie: Stałe Zasilanie</b> Celem tej modyfikacji jest zastąpienie niestabilnego źródła chemicznego zewnętrznym układem zasilania [Opisz tutaj krótko co zastosowałeś: np. koszyk na 2 baterie AA 1.5V lub zasilacz 3V]. Zapewnia to stałą jasność plamki lasera przez całą noc, niezależnie od temperatury otoczenia. Stałe napięcie gwarantuje ostrą, skupioną wiązkę, co jest kluczowe dla precyzji ustawienia optyki Newtona.</p><p data-path-to-node="20"><b>Uwaga: </b>Zarządzanie Kablem (Cable Drag) Wprowadzenie przewodu do urządzenia, które musi być idealnie osiowe, wiąże się z ryzykiem mechanicznym. Ciężar lub sztywność kabla może powodować minimalne ugięcie wyciągu okularowego lub przekoszenie samego kolimatora w tulei.</p><ul data-path-to-node="21"><li><p data-path-to-node="21,0,0"><b>Rozwiązanie:</b> Przewód musi być lekki i elastyczny. Należy go podwiesić lub przymocować do tuby teleskopu (np. rzepem) tak, aby nie wywierał żadnej siły ciągnącej na kolimator. Ignorowanie tego faktu doprowadzi do błędnej kolimacji.</p></li></ul><p>Poniższe zdjęcie przedstawia gniazdo na trzy sztuki baterii typu <strong>SR</strong>.</p><div><figure id="attachment_6542" aria-describedby="caption-attachment-6542" style="width: 800px" class="wp-caption aligncenter"><img loading="lazy" decoding="async" class="wp-image-6542 size-large" title="gniazdo na trzy sztuki baterii typu SR" src="https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211203_152812739-2048x1536.jpg" alt="gniazdo na trzy sztuki baterii typu SR" width="800" height="600" srcset="https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211203_152812739-2048x1536.jpg 2048w, https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211203_152812739-300x225.jpg 300w, https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211203_152812739-150x113.jpg 150w, https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211203_152812739-768x576.jpg 768w, https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211203_152812739-1536x1152.jpg 1536w, https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211203_152812739-scaled.jpg 2560w" sizes="(max-width: 800px) 100vw, 800px" /><figcaption id="caption-attachment-6542" class="wp-caption-text"><span style="color: #ffff00;">gniazdo na trzy sztuki baterii typu SR</span></figcaption></figure></div><div> </div><div>   Stwierdziłem, że zmodyfikuję zasilanie kolimatora tak, aby mieć swobodny dostęp do popularnych i powszechnie dostępnych baterii lub akumulatorów standardu LR03 / AAA &#8222;paluszek&#8221;. Tak powstał projekt modernizacji źródła zasilania  kolimatora, o którym poniżej.</div><div> </div><div><h3><strong>Potrzebne rzeczy</strong></h3></div><div><ul><li><p>1x zaprojektowany i wykonany samodzielnie wkład bateryjny,</p></li><li><p>2x śrubka z głową krzyżakową o wymiarach 3,85mm fi głowy, 2mm fi gwint metryczny,</p></li><li><p>1x podkładka wewn. wymiar fi 2mm,</p></li><li><p>para przewodów o przekroju 0,8mm &#8211; pomiar na izolacji,</p></li><li><p>1x włącznik DIP (on/off),</p></li><li><p>1x dioda LED 3mm czerwona (1.9-2.1VDC, max: 20 mA)</p></li><li><p>1x opornik 270 Ohm, 250mW</p></li><li><p>1x zaprojektowana i wykonana samodzielnie obudowa na pakiet 3x AAA akumulator / bateria,</p></li></ul></div><div><figure id="attachment_6546" aria-describedby="caption-attachment-6546" style="width: 800px" class="wp-caption aligncenter"><img loading="lazy" decoding="async" class="wp-image-6546 size-large" title="Potrzebne rzeczy" src="https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211204_210411065-2048x1536.jpg" alt="Potrzebne rzeczy" width="800" height="600" srcset="https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211204_210411065-2048x1536.jpg 2048w, https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211204_210411065-300x225.jpg 300w, https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211204_210411065-150x113.jpg 150w, https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211204_210411065-768x576.jpg 768w, https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211204_210411065-1536x1152.jpg 1536w, https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211204_210411065-scaled.jpg 2560w" sizes="(max-width: 800px) 100vw, 800px" /><figcaption id="caption-attachment-6546" class="wp-caption-text"><span style="color: #ffff00;">Potrzebne rzeczy</span></figcaption></figure></div><div> </div><h3>Blender</h3><div>   W kolimatorze umiejscowienie baterii kształtem przypomina tuleję. W tym miejscu, oryginalnie, znajdują się 3 szt. baterii, model SR. Zmierzyłem miejsce i w programie Blender zaprojektowałem wkład, który będzie pełnił rolę łącznika przewodów zasilania oraz zapewniał właściwy styk.</div><div>  W moim przykładzie, zastosowałem akumulatory AAA sztuk 3. Napięcie akumulatorów jest nieco niższe (1,3 VDC) niż standardowej baterii LR03 / AAA. Warto policzyć:</div><div> </div><div><p align="center">3x aku. AAA = 3,9VDC</p><p style="text-align: left;" align="center">Kolimator do pracy wymag</p><p align="center">3x SR 1,5VDC = 4,5VDC</p></div><div>Różnica napięcia to 0,6VDC dużo, niedużo, to zależy jak na to patrzeć. To tylko laser, niższe napięcie spowoduje niższą jasność lasera, ale nie uniemożliwi korzystanie z niego. Z kolei tradycyjne baterie alkaliczne o napięciu 1,5VDC / sztuka, zapewniają fabryczne napięcie.</div><div> </div><div>Aby łatwo móc wyjąć akumulatory do ładowania, zastosowałem podstawki. Pomyślałem, że dobrze by było wyposażyć moduł zasilania we włącznik DIP oraz czerwoną diodę LED, która sygnalizowałaby pracę modułu. Zaprojektowałem obudowę, która pomieści wszystkie wymienione rzeczy. Wieko obudowy jest wysuwane, dzięki czemu w łatwy sposób mogę dostać się do wnętrza, w celu wyjęcia akumulatorów. Obudowa ma niewielki uchwyt w kształcie ucha, przez który można przewlec rzepa. W ten sposób można w łatwy sposób przymocować moduł zasilania, w zasadzie, w dowolnym miejscu montażu lub teleskopu tak, aby nie stanowił utrudnienia podczas kolimacji.</div><div> </div><div><figure style="width: 774px" class="wp-caption aligncenter"><img loading="lazy" decoding="async" title="Model obudowy zasilania w Blender 3D" 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" alt="Model obudowy zasilania w Blender 3D" width="774" height="681" /><figcaption class="wp-caption-text"><span style="color: #ffff00;">Model obudowy zasilania w Blender 3D</span></figcaption></figure></div><div> </div><div>Zdjęcie poniżej, przestawia gotowe modele. Wkład bateryjny oraz pudełko z wieczkiem.</div><div> </div><div><figure id="attachment_6568" aria-describedby="caption-attachment-6568" style="width: 600px" class="wp-caption aligncenter"><img loading="lazy" decoding="async" class="wp-image-6568" title="Wydrukowany wkład bateryjny oraz pudełko z wieczkiem" src="https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211204_154026977-225x300.jpg" alt="Wydrukowany wkład bateryjny oraz pudełko z wieczkiem" width="600" height="800" srcset="https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211204_154026977-225x300.jpg 225w, https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211204_154026977-1536x2048.jpg 1536w, https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211204_154026977-113x150.jpg 113w, https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211204_154026977-768x1024.jpg 768w, https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211204_154026977-1152x1536.jpg 1152w, https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211204_154026977-scaled.jpg 1920w" sizes="(max-width: 600px) 100vw, 600px" /><figcaption id="caption-attachment-6568" class="wp-caption-text"><span style="color: #ffff00;">Wkład bateryjny oraz pudełko z wieczkiem</span></figcaption></figure></div><div> </div><div>Chwilę mi zajęło, aby wymyślić sposób doprowadzenia przewodów zasilania do wkładu bateryjnego. Po rozważeniu kilku opcji, doszedłem do wniosku, że najlepszym rozwiązaniem będzie wywiercić niewielki otwór w wieczku zasilania lasera.</div><div> </div><div><figure id="attachment_6569" aria-describedby="caption-attachment-6569" style="width: 800px" class="wp-caption aligncenter"><img loading="lazy" decoding="async" class="wp-image-6569 size-large" title="otwór w wieczku zasilania lasera" src="https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211205_095229773-2048x1536.jpg" alt="otwór w wieczku zasilania lasera" width="800" height="600" srcset="https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211205_095229773-2048x1536.jpg 2048w, https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211205_095229773-300x225.jpg 300w, https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211205_095229773-150x113.jpg 150w, https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211205_095229773-768x576.jpg 768w, https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211205_095229773-1536x1152.jpg 1536w, https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211205_095229773.jpg 2437w" sizes="(max-width: 800px) 100vw, 800px" /><figcaption id="caption-attachment-6569" class="wp-caption-text"><span style="color: #ffff00;">otwór w wieczku zasilania lasera</span></figcaption></figure></div><div> </div><div>Przez wywiercony otwór przewlekłem dwa przewody.</div><div> </div><div><figure id="attachment_6570" aria-describedby="caption-attachment-6570" style="width: 800px" class="wp-caption aligncenter"><img loading="lazy" decoding="async" class="wp-image-6570 size-large" title="przewleczone przewody w wieczku" src="https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211205_101310707-2048x1536.jpg" alt="przewleczone przewody w wieczku" width="800" height="600" srcset="https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211205_101310707-2048x1536.jpg 2048w, https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211205_101310707-300x225.jpg 300w, https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211205_101310707-150x113.jpg 150w, https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211205_101310707-768x576.jpg 768w, https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211205_101310707-1536x1152.jpg 1536w, https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211205_101310707-scaled.jpg 2560w" sizes="(max-width: 800px) 100vw, 800px" /><figcaption id="caption-attachment-6570" class="wp-caption-text"><span style="color: #ffff00;">przewleczone przewody w wieczku</span></figcaption></figure></div><div> </div><h3>Złóżmy to w całość</h3><div>   Trzy sztuki podstawki pod akumulatory połączyłem szeregowo przewodem elektrycznym, znajdującym się w komplecie z podstawkami. Za pomocą multimetru sprawdziłem jakość połączeń. Tak połączone podstawki, przykleiłem za pomocą kleju &#8222;kropelka&#8221; do dna pudełka. Obok podstawek przykręciłem włącznik (DIP) zasilania oraz założyłem czerwoną diodę LED, której anodę (+) podłączyłem do opornika a jego odpowiednio do pinu włącznika. Katodę podłączyłem do bieguna ujemnego obwodu zasilania. Włączając zasilanie całego układu, zasilam też diodę, która sygnalizuje pracę całego układu.</div><div> </div><div><figure id="attachment_6583" aria-describedby="caption-attachment-6583" style="width: 800px" class="wp-caption aligncenter"><img loading="lazy" decoding="async" class="wp-image-6583 size-large" title="Laser Collimator MKIII - Power supply box" src="https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211215_223707120-2048x1536.jpg" alt="Laser Collimator MKIII - Power supply box" width="800" height="600" srcset="https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211215_223707120-2048x1536.jpg 2048w, https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211215_223707120-300x225.jpg 300w, https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211215_223707120-150x113.jpg 150w, https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211215_223707120-768x576.jpg 768w, https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211215_223707120-1536x1152.jpg 1536w, https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211215_223707120.jpg 2144w" sizes="(max-width: 800px) 100vw, 800px" /><figcaption id="caption-attachment-6583" class="wp-caption-text"><span style="color: #ffff00;">Laser Collimator MKIII &#8211; Power supply box</span></figcaption></figure></div><div> </div><div>Dwa końce przewodów przykręciłem do wkładu bateryjnego. Minus z dołu a plus włożyłem do środka i zablokowałem od góry śrubą, która jednocześnie stanowi styk bieguna dodatniego dla obudowy lasera.<figure id="attachment_6584" aria-describedby="caption-attachment-6584" style="width: 800px" class="wp-caption aligncenter"><img loading="lazy" decoding="async" class="wp-image-6584 size-large" title="Złożony wkład bateryjny" src="https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211205_101354171-2048x1536.jpg" alt="Złożony wkład bateryjny" width="800" height="600" srcset="https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211205_101354171-2048x1536.jpg 2048w, https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211205_101354171-300x225.jpg 300w, https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211205_101354171-150x113.jpg 150w, https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211205_101354171-768x576.jpg 768w, https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211205_101354171-1536x1152.jpg 1536w, https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211205_101354171.jpg 2544w" sizes="(max-width: 800px) 100vw, 800px" /><figcaption id="caption-attachment-6584" class="wp-caption-text"><span style="color: #ffff00;">Złożony wkład bateryjny</span></figcaption></figure></div><div> </div><div>Złożony wkład bateryjny wsunąłem w miejsce, gdzie normalnie znajdowałyby się baterie. Z wyczuciem docisnąłem śrubokrętem by śruba z przodu wkładu miała dobry styk z pinem ujemnym zasilania. Zakręciłem wieczko, gdzie sprężyna jego dociskała podkładkę śruby, do której podłączony był przewód dodatni zasilania.</div><div> </div><div><figure id="attachment_6585" aria-describedby="caption-attachment-6585" style="width: 800px" class="wp-caption aligncenter"><img loading="lazy" decoding="async" class="wp-image-6585 size-large" title="założony wkład bateryjny" src="https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211205_101653282-2048x1536.jpg" alt="założony wkład bateryjny" width="800" height="600" srcset="https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211205_101653282-2048x1536.jpg 2048w, https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211205_101653282-300x225.jpg 300w, https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211205_101653282-150x112.jpg 150w, https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211205_101653282-768x576.jpg 768w, https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211205_101653282-1536x1152.jpg 1536w, https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211205_101653282-scaled.jpg 2560w" sizes="(max-width: 800px) 100vw, 800px" /><figcaption id="caption-attachment-6585" class="wp-caption-text"><span style="color: #ffff00;">założony wkład bateryjny</span></figcaption></figure></div><div> </div><h3>Testy</h3><div>Sprawdźmy czy działa. Założyłem 3x AAA akumulator i włączyłem zasilanie. Dioda LED rozbłysła pięknym czerwonym światłem. Przez chwilę obserwowałem czy czasem nie pojawi się jakiś niepożądany swąd palonej elektroniki i piekący w oczy dym…. Na szczęście nic takiego się nie wydarzyło. Włączyłem laser i pojawiła się piękna czerwona wiązka skupionego światła padającego na blat mojego biurka. Działa!</div><div> </div><div><figure id="attachment_6589" aria-describedby="caption-attachment-6589" style="width: 800px" class="wp-caption aligncenter"><img loading="lazy" decoding="async" class="wp-image-6589 size-large" title="Test złożonego prototypu" src="https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211205_101935013-2048x1536.jpg" alt="Test złożonego prototypu" width="800" height="600" srcset="https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211205_101935013-2048x1536.jpg 2048w, https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211205_101935013-300x225.jpg 300w, https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211205_101935013-150x112.jpg 150w, https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211205_101935013-768x576.jpg 768w, https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211205_101935013-1536x1152.jpg 1536w, https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211205_101935013-scaled.jpg 2560w" sizes="(max-width: 800px) 100vw, 800px" /><figcaption id="caption-attachment-6589" class="wp-caption-text"><span style="color: #ffff00;">Test złożonego prototypu</span></figcaption></figure></div><div> </div><div><figure id="attachment_6590" aria-describedby="caption-attachment-6590" style="width: 800px" class="wp-caption aligncenter"><img loading="lazy" decoding="async" class="wp-image-6590 size-large" title="Test złożonego prototypu" src="https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211205_102001540-2048x1536.jpg" alt="Test złożonego prototypu" width="800" height="600" srcset="https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211205_102001540-2048x1536.jpg 2048w, https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211205_102001540-300x225.jpg 300w, https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211205_102001540-150x113.jpg 150w, https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211205_102001540-768x576.jpg 768w, https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211205_102001540-1536x1152.jpg 1536w, https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211205_102001540-scaled.jpg 2560w" sizes="(max-width: 800px) 100vw, 800px" /><figcaption id="caption-attachment-6590" class="wp-caption-text"><span style="color: #ffff00;">Test złożonego prototypu</span></figcaption></figure></div><div> </div><div><figure id="attachment_6591" aria-describedby="caption-attachment-6591" style="width: 800px" class="wp-caption aligncenter"><img loading="lazy" decoding="async" class="wp-image-6591 size-large" title="Test złożonego prototypu" src="https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211205_103544044-2048x1536.jpg" alt="Test złożonego prototypu" width="800" height="600" srcset="https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211205_103544044-2048x1536.jpg 2048w, https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211205_103544044-300x225.jpg 300w, https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211205_103544044-150x113.jpg 150w, https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211205_103544044-768x576.jpg 768w, https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211205_103544044-1536x1152.jpg 1536w, https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211205_103544044-scaled.jpg 2560w" sizes="(max-width: 800px) 100vw, 800px" /><figcaption id="caption-attachment-6591" class="wp-caption-text"><span style="color: #ffff00;">Test złożonego prototypu</span></figcaption></figure></div><div> </div><div><figure id="attachment_6598" aria-describedby="caption-attachment-6598" style="width: 800px" class="wp-caption aligncenter"><img loading="lazy" decoding="async" class="wp-image-6598 size-large" title="Laser Collimator Mk III in action" src="https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211226_144225046-scaled-e1640710685918-2048x1536.jpg" alt="Laser Collimator Mk III in action" width="800" height="600" srcset="https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211226_144225046-scaled-e1640710685918-2048x1536.jpg 2048w, https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211226_144225046-scaled-e1640710685918-300x225.jpg 300w, https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211226_144225046-scaled-e1640710685918-150x113.jpg 150w, https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211226_144225046-scaled-e1640710685918-768x576.jpg 768w, https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211226_144225046-scaled-e1640710685918-1536x1152.jpg 1536w, https://astrophotography.pekdar.net/wp-content/uploads/2021/12/IMG_20211226_144225046-scaled-e1640710685918.jpg 2560w" sizes="(max-width: 800px) 100vw, 800px" /><figcaption id="caption-attachment-6598" class="wp-caption-text"><span style="color: #ffff00;">Laser Collimator Mk III in action</span></figcaption></figure></div><div> </div>								</div>
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