Тренировочный вариант 297 от Ларина Задание 13 ЕГЭ
№ задачи в базе 2043
а) Решите уравнение б) Найти решения уравнения,удовлетворяющие условию
Ответ:
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ 2020 Ларин варианты 297 тренировочный вариант от Ларина Алгебра Логарифм Уравнение Тригонометрия
ФИПИ 2025 🔥
ФИПИ 2025 🔥
Примечание:
Тренировочный вариант 297 от Ларина Задание 13 ЕГЭ
![а) Решите уравнение `log_{9}(3^(2x)+5sqrt(2)sin(x)-6cos^2(x)-2)=x` б) Найти решения уравнения,удовлетворяющие условию `x in [-(3pi)/2; (2pi)/3].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
