Тренировочный вариант 291 от Ларина Задание 13 ЕГЭ
№ задачи в базе 1934
а) Решите уравнение б) Укажите корни этого уравнения, принадлежащие отрезку
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ 2020 Ларин варианты 291 тренировочный вариант от Ларина Алгебра Уравнение Тригонометрия
ФИПИ 2025 🔥
Тренажёр ЕГЭ первой части
ФИПИ 2025 🔥
Тренажёр ЕГЭ первой части
Примечание:
Тренировочный вариант 291 от Ларина Задание 13 ЕГЭ
![а) Решите уравнение `sin((5x)/2)*cos((3x)/2)=.``sqrt(2)/2*sin(2x)+sin((3x)/2)*cos((5x)/2).` б) Укажите корни этого уравнения, принадлежащие отрезку `[-(5pi)/2; -2pi].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
