Вопрос задан 20.06.2023 в 10:38. Предмет Алгебра. Спрашивает Jack Black.

{x>3 4-x>0 как решить​

Смотреть ответ RenSolo RenSolo Преобразуем второе выражение: Получаем, что решением данной системы являются все числа от 3 до 4. Ответ: x ∈ (3, 4). Всегда пожалуйста! :) спс Новые вопросы в Алгебра Розв'яжіть рівняння x^2=-25 . Допоможіть будь ласка , розпишіть розв'язок ​ 100 БАЛОВ ПОЖАЛУЙСТА,СРОЧНО, 5 Обчисліть площу фігури, обмеженої лiнiями y=x²+1, y=10, x=0. ​ Решите пожалуйста,,,,, Решите пожалуйста,,,,,, 100 БАЛЛОВF(x) = 2x² + x₁ xo =-1Помогите пожалуйста ​​ Предыдущий Следующий Вместе мы знаем больше Этот сайт использует cookies Политика Cookies . Вы можете указать условия хранения и доступ к cookies в своем браузере. 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Ответы на вопрос

Внимание! Ответы на вопросы дают живые люди. Они могут содержать ошибочную информацию, заблуждения, а также ответы могут быть сгенерированы нейросетями. Будьте внимательны. Если вы уверены, что ответ неверный, нажмите кнопку "Пожаловаться" под ответом.
Отвечает нейросеть ChatGpt. Будьте внимательны, ответы нейросети могут содержать ошибочные или выдуманные данные.

Конечно, давайте разберем ваши вопросы.

Задача 1:

Дана система неравенств: \[ x > 3 \] \[ 4 - x > 0 \]

Решение:

Рассмотрим второе неравенство: \[ 4 - x > 0 \]

Вычитаем 4 из обеих сторон: \[ -x > -4 \]

Умножаем обе стороны на -1 (и меняем знак неравенства): \[ x < 4 \]

Таким образом, система неравенств имеет вид: \[ x > 3 \] \[ x < 4 \]

Совместное решение будет интервалом от 3 до 4 (не включая границы): \[ x \in (3, 4) \]

Задача 2:

Решите уравнение \(x^2 = -25\).

Решение:

Уравнение имеет квадратный корень из отрицательного числа, что невозможно в действительных числах. Решений в действительных числах нет.

Задача 3:

Вычислите площадь фигуры, ограниченной линиями \(y = x^2 + 1\), \(y = 10\), \(x = 0\).

Решение:

Для нахождения площади между двумя кривыми, нужно вычислить интеграл разности этих функций в заданных пределах.

\[ \text{Площадь} = \int_{a}^{b} (f(x) - g(x)) \,dx \]

Где \(f(x)\) и \(g(x)\) - уравнения кривых, \(a\) и \(b\) - пределы интегрирования.

В данном случае, у нас есть кривые \(y = x^2 + 1\) и \(y = 10\). Пределы интегрирования заданы линией \(x = 0\).

\[ \text{Площадь} = \int_{0}^{b} (x^2 + 1 - 10) \,dx \]

Решите этот интеграл для определения площади фигуры.

Задача 4:

Дана функция \(F(x) = 2x^2 + x_1 + x_0 = -1\).

Решение:

Не совсем ясно, что конкретно требуется решить в этой задаче. Если у вас есть дополнительная информация или уточнения, дайте мне знать, чтобы я мог предоставить более точный ответ.

Задача 5:

Помощь с чем-то еще?

Примечание:

Если у вас есть конкретные значения для переменных или дополнительные детали, предоставьте их, чтобы я мог предоставить более точные ответы.

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