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Консультация № 181535
22.12.2010, 06:28
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Здравствуйте, уважаемые эксперты! Прошу Вас ответить на следующий вопрос:
Расстояние между двумя длинными проводниками с током равно 15 см. Напряженность поля в точке, удаленной от обоих проводников на то же расстояние равно 21 А/м. Токи в проводниках противоположно направлены и равны друг другу. Найти силу тока.
Расстояние между двумя длинными проводниками с током равно 15 см. Напряженность поля в точке, удаленной от обоих проводников на то же расстояние равно 21 А/м. Токи в проводниках противоположно направлены и равны друг другу. Найти силу тока.
Обсуждение
Неизвестный
22.12.2010, 07:51
общий
22.12.2010, 10:24
это ответ
Здравствуйте, Олег Дмитриевич!
Модуль вектора магнитной индукции определяем по теореме косинусов:
Здесь
.
Индукция магнитного поля, созданного бесконечно длинным проводником с током, определяется по формуле:
Напряженность
Получаем:
Отсюда
Ответ неверный. Искомая точка и точки пересечения осей проводников с нормальной к этим осям плоскостью образуют равносторонний треугольник; вектор напряжённости, создаваемой каждым из 2-х проводников, перпендикулярен соответствующей стороне треугольника; угол между векторами - 120°, поэтому модуль их геометрической суммы равен по величине одному вектору, сл-но H = (I/(2*π*r)). Отсюда I = H*2*π*r = 21*2*π*0.15 = 19.8 А.
PS Любопытно, надеется ли кто-то, что "перемудрие" повышает "авторитет" эксперта?
Модуль вектора магнитной индукции определяем по теореме косинусов:
Здесь
.Индукция магнитного поля, созданного бесконечно длинным проводником с током, определяется по формуле:
Напряженность
Получаем:
Отсюда
Ответ неверный. Искомая точка и точки пересечения осей проводников с нормальной к этим осям плоскостью образуют равносторонний треугольник; вектор напряжённости, создаваемой каждым из 2-х проводников, перпендикулярен соответствующей стороне треугольника; угол между векторами - 120°, поэтому модуль их геометрической суммы равен по величине одному вектору, сл-но H = (I/(2*π*r)). Отсюда I = H*2*π*r = 21*2*π*0.15 = 19.8 А.
PS Любопытно, надеется ли кто-то, что "перемудрие" повышает "авторитет" эксперта?
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