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着实没看懂电路运行原理,求指导 赏100家园币
[i=s] 本帖最后由 dv_zheng 于 2022-4-10 00:28 编辑 [/i] 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***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**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***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[/img]从220V正半周开始,就看不懂了,求指导。 [attach]1868180[/attach]
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