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O’zbekiston Respublikasi Oliй va o’rta maxsus ta’lim vazirligi
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bet | 44/82 | Sana | 31.12.2019 | Hajmi | 1,19 Mb. | | #6604 |
9 – Mavzu Toklarning bo’shliqdagi magnit maydoni. Tok elementlarining o’zaro ta’siri, Amper qonuni. Magnit maydonining induktsiyasi va kuchlanganligi, Bio-Savar qonuni. Lorents kuchi. Magnit dipol’ momenti. Muhitning magnit singdiruvchanligi. Dia-, para-, ferromagnetizm.
Yassi kondensatorda maydon bir jinsli bo’lgani uchun, shu kondensator ichidagi maydonning energiya zichligi,
![](data:image/png;base64,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) ![](data:image/png;base64,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) (10.8)
bo’ladi.
Agar o’tkazgichda elektr maydoni hosil kilinsa, u holda zaryad tashuvchilarning tartibli harakati, ya’ni musbat zaryadlarning maydon yo’nalishida, manfiy zaryadlarning esa qarama-qarshi yo’nalgan harakati vujudga keladi. Zaryadlarning tartibli harakati elektr toki deyiladi. Agar o’tkazgich ko’ndalang kesimidan dt vaqt ichida dq zaryad o’tsa, tok kuchi
, (11.1)
ga teng bo’ladi.
Agar har qanrday teng vaqt birligi ichida yuzadan o’tuvchi tokning yo’nalishi va miqdori o’zgarmasa, bunday tok o’zgarmas tok deb atalib, u
(11.2)
formula bilan aniqlanadi.
Musbat zaryadlarning yo’nalishi
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