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Консультация № 181398
16.12.2010, 23:47
47.41 руб.
0
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Здравствуйте, уважаемые эксперты! Прошу Вас решить задачу:
Обсуждение
17.12.2010, 01:29
общий
Мгновенная мощность равна p(t)=i^2(t)*r
Среднее значение квадрата синуса равно половине максимального. [$8747$]sin^2 x dx=1/2
I^2*r/2=961*160/2=76880 Вт.
Кроме того, есть мощность, которая рассеивается на индуктивности.
Сопротивление индуктивности = [$969$]L=0,85 мГн *377=0.32 Ом
Общая мощность равна I^2*(r+X)/2
Среднее значение квадрата синуса равно половине максимального. [$8747$]sin^2 x dx=1/2
I^2*r/2=961*160/2=76880 Вт.
Кроме того, есть мощность, которая рассеивается на индуктивности.
Сопротивление индуктивности = [$969$]L=0,85 мГн *377=0.32 Ом
Общая мощность равна I^2*(r+X)/2
18.12.2010, 21:55
общий
Адресаты:
На индуктивности мощность не рассеивается. Эта энергия возвращается в электрическую цепь (она растрачивается на источнике напряжения, когда ток течёт против ЭДС).
Так что правильный ответ Imax2[$183$]r/2
Так что правильный ответ Imax2[$183$]r/2
18.12.2010, 22:11
общий
это ответ
Здравствуйте, Николай Алексеевич!
Мгновенная мощность равна p(t)=i^2(t)*r
Среднее значение квадрата синуса равно половине максимального. ∫sin^2 x dx=1/2
Imax^2*r/2=961*160/2=76880 Вт.
Мгновенная мощность равна p(t)=i^2(t)*r
Среднее значение квадрата синуса равно половине максимального. ∫sin^2 x dx=1/2
Imax^2*r/2=961*160/2=76880 Вт.
19.12.2010, 01:23
общий
Адресаты:
Самое сложное в этом вопросе - понять, зачем даны частота и индуктивность. Возможно, подразумевается более подробный анализ.
Кстати: индуктивность задана в мГн, поэтому сопротивление индуктивности = ωL=0.85*10-3 Гн*377=0.32 Ом
Кстати: индуктивность задана в мГн, поэтому сопротивление индуктивности = ωL=0.85*10-3 Гн*377=0.32 Ом
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