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Консультация № 195901
23.06.2019, 14:20
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Здравствуйте! У меня возникли сложности с таким вопросом: вычислить 1/e с точностью до 0,001. Буду очень благодарен)
Обсуждение
23.06.2019, 14:37
общий
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Вам нужен лишь готовый результат либо какие-то математические манипуляции для его получения?
Я могу быстро "вычислить 1/e с точностью до 0,001" и даже с точностью до 15 знаков в бесплатном приложении Маткад ru.wikipedia.org/wiki/Mathcad . Устроит ли Вас мой Ответ с приложенным скриншотом?
Я могу быстро "вычислить 1/e с точностью до 0,001" и даже с точностью до 15 знаков в бесплатном приложении Маткад ru.wikipedia.org/wiki/Mathcad . Устроит ли Вас мой Ответ с приложенным скриншотом?
25.06.2019, 00:31
общий
Адресаты:
Вы больше суток отсутствуете на Портале rfpro.ru , не отвечаете на уточняющие вопросы. Будем полагать, что Вы молча (неприлично) ушли и не нуждаетесь в помощи.
27.06.2019, 15:45
общий
это ответ
Здравствуйте, kir.zabelin2015!
Известна следующая формула:
[1, с. 87]. Следовательно,
причём ряд Маклорена получается знакочередующимся, а его погрешность не превышает модуля последнего отброшенного члена [1, с. 68]. Поскольку
постольку с требуемой точностью
Литература
1. Данко П. Е. и др. Высшая математика в упражнениях и задачах. В 2 ч. Ч. 2. -- М.: ООО "Издательство Оникс", 2006. -- 416 с.
Известна следующая формула:
[1, с. 87]. Следовательно,
причём ряд Маклорена получается знакочередующимся, а его погрешность не превышает модуля последнего отброшенного члена [1, с. 68]. Поскольку
постольку с требуемой точностью
Литература
1. Данко П. Е. и др. Высшая математика в упражнениях и задачах. В 2 ч. Ч. 2. -- М.: ООО "Издательство Оникс", 2006. -- 416 с.
Об авторе:
Facta loquuntur.
Facta loquuntur.
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