30 вариантов ЕГЭ Мирошин Тренировочные задания Вариант 21 Задача 13
№ задачи в базе 1429
a) Решите уравнение б) Найдите сумму решений уравнения, принадлежащиx отрезку
Ответ: а) , где ; б)
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ 2018 30 новых вариантов ЕГЭ 2018 Математика Мирошин В.В. Тренировочные задания Алгебра Уравнение Тригонометрия Задачники Пособия Ошибки в ответах пособий
ФИПИ 2024 🔥
ФИПИ 2024 🔥
Примечание:
30 вариантов ЕГЭ Мирошин Тренировочные задания Вариант 21 Задача 13 # Ошибка в ответе пособия пункта б) - приведены ВСЕ решения, входящие в отрезок
Графическое Решение
![a) Решите уравнение `sin^2(3x)+sin^2(5x)=sin^2(3x)*sin^2(5x)` б) Найдите сумму решений уравнения, принадлежащиx отрезку `[-(5pi)/2; (5pi)/3].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
