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Обозначим стороны прямоугольника $a$ и $b$, тогда длина диагонали $d$ равна: @@ -511,6 +511,14 @@ $ *Решение*: хз +#align(center)[ + #figure( + image("assets/9.png"), + supplement: [Рис.], + caption: [Два параллельных проводника с противоположными токами.] + ) +] + *Ответ*: $H approx 8 "А/м"$. #align(center)[===== №3] @@ -524,7 +532,7 @@ $ image("assets/8.svg"), supplement: [Рис.], caption: [Цилиндрический провод с током вдоль оси.] - ) + ) ] Для осесимметричного распределения удобно взять круговой контур радиуса $r$, с центром на оси цилиндра. Интеграл по контуру: @@ -647,7 +655,17 @@ $ Квадратная рамка со стороной $a eq 70 "см"$ помещена в магнитное поле так, что нормаль к рамке составляет угол $alpha eq 45 degree$ с направлением магнитного поля. Индукция магнитного поля меняется по закону $B eq B_0 cos omega t$, где $B_0 eq 0.2 "Тл", omega eq 6 " с"^(-1)$. Рассчитать ЭДС индукции, возникающей в рамке в момент времени $t eq 3 "с"$. -*Решение*: ЭДС индукции определяется законом Фарадея: +*Решение*: + +#align(center)[ + #figure( + image("assets/10.png"), + supplement: [Рис.], + caption: [Квадратная рамка в переменном магнитном поле.] + ) +] + +ЭДС индукции определяется законом Фарадея: $ cal(E) eq -frac(d Phi, d t)

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