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) (7)
Контурлардың өзара индуктивтіліктері контурлардың геометриялық формаларына, өлшемдеріне және контурды қоршаған ортаның магниттік өтімділігіне байланысты.
Электр тогы жүріп тұрған өткізгіш әрқашан да магнит өрісімен қоршалған. Магнит өрісі ток бар кезде пайда болады, ал ток жоқ кезде жоғалып кетеді. Сондықтан токтың энергиясының бір бөлігі магнит өрісін тудыруға жұмсалады. Магнит өрісінің энергиясы осы өрісті тудырушы электр тоғының жұмысына тең.
ток өтіп тұрған, индуктивтілігі контурды қарастырайық. Бұл контурдағы магнит ағыны , ток -ге өзгергенде магнит ағыны -ге өзгереді.
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