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Консультация № 201517
16.10.2021, 09:46
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Уважаемые эксперты! Пожалуйста, ответьте на вопрос:нужно вычислить интеграл. загвоздка в том, что найденные примеры для сферы и n вычисляется по z, а у меня круг и подогнать под него формулу невозможно. нет ли какой формулы для вычисления n круга? остальное все понятно. F=xi+y^2j+z^2k
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Обсуждение
17.10.2021, 12:48
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Чтобы эксперты могли разобраться с заданием, которое Вы не можете выполнить самостоятельно, приведите, пожалуйста. его условие в соответствии с источником. Откуда Вы его взяли?
Об авторе:
Facta loquuntur.
Facta loquuntur.
17.10.2021, 17:04
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Logan_Lady это источник. написал преподаватель
Жаль, потому что вряд ли кто-то из экспертов сможет понять такое задание.
Об авторе:
Facta loquuntur.
Facta loquuntur.
19.10.2021, 02:43
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Спасибо Вам за сообщение об успешном Решении проблемы! А то эксперты уже голову сломали, как расшифровать Вашу "формулы для вычисления n круга?" и с какой темой можно связать Ваше сокращение? Я даже на google.ru задавал поиск по фразе "формула для вычисления n круга", но там всё больше про n-угольники, вписанные в круг.
"по формуле Остроградского-Гаусса" означает, что тема Вашей Консультации - ЭлектроСтатика. Ваш препод знал тему, и поэтому позволил себе сокращённую формулировку Задания. Вы тоже наверняка знали изучаемую тему, но отправили Вопрос в раздел Общей математики вместо Физики.
Следующий раз при при создании Вопроса сообщайте пожалуйста его Тему. =Удачи!
"по формуле Остроградского-Гаусса" означает, что тема Вашей Консультации - ЭлектроСтатика. Ваш препод знал тему, и поэтому позволил себе сокращённую формулировку Задания. Вы тоже наверняка знали изучаемую тему, но отправили Вопрос в раздел Общей математики вместо Физики.
Следующий раз при при создании Вопроса сообщайте пожалуйста его Тему. =Удачи!
19.10.2021, 19:10
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это задача по мат. анализу. вычисление поверхностного интеграла 1 рода через цилиндрические координаты. F=xi+(y^2)j+(z^2)k, n - нормаль. I=тройной интеграл(1+2y+2z)dxdydz по x^2 +y^2<=a^2. подобная нашлась у Запорожца на с.320 №908
19.10.2021, 20:00
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Вы начинаете делать успехи в изучении математического анализа. 
Об авторе:
Facta loquuntur.
Facta loquuntur.
20.10.2021, 01:44
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Я нашёл статью "Дивергенция векторного поля. Формула Гаусса-Остроградского" Ссылка на сайте своего любимого мат-учителя ЕмелинаАл-ра и понял, что ЭлектроСтатика - это лишь частный известный мне случай её применения.
Вы меня обошли в познаниях математики! Спасибо Вам за просвещение!
Вы меня обошли в познаниях математики! Спасибо Вам за просвещение!
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