а) Решите уравнение (36 / 49) sinx + 4 (6 / 7)sinx - 5 = 0
математика 50 вариантов ЕГЭ 2022 профильный уровень Ященко Вариант 13 Задание 12 № задачи в базе 3201
а) Решите уравнение б) Укажите корни этого уравнения, принадлежащие отрезку
Ответ:
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ по математике 2022 Математика 50 вариантов заданий ЕГЭ 2022 Ященко 13 Вариант ( из 50 вариантов заданий ЕГЭ 2022 Ященко) Алгебра Уравнение Показательные уравнения Тригонометрия
ФИПИ 2024 🔥
ФИПИ 2024 🔥
Примечание:
а) Решите уравнение (36 / 49) sinx + 4 (6 / 7)sinx - 5 = 0 ! математика 50 вариантов ЕГЭ 2022 профильный уровень Ященко Вариант 13 Задание 12
Графическое Решение
![а) Решите уравнение `(36/49)^sin(x)+4*(6/7)^sin(x)-5=0` б) Укажите корни этого уравнения, принадлежащие отрезку `[-(9pi)/2; -(3pi)/2].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
