Тренировочный вариант 365 от Ларина Задание 12 (13) ЕГЭ
№ задачи в базе 3032
а) Решите уравнение б) Найдите все корни уравнения, принадлежащие отрезку
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ по математике 2022 Ларин варианты 365 тренировочный вариант от Ларина Алгебра Уравнение Показательные уравнения Тригонометрия
ФИПИ 2025 🔥
Тренажёр ЕГЭ первой части
ФИПИ 2025 🔥
Тренажёр ЕГЭ первой части
Примечание:
Тренировочный вариант 365 от Ларина Задание 12 (13) ЕГЭ
![а) Решите уравнение `(4^(x+1/2)-2^(x+1)-2^(x+1/2)+sqrt(2))/(sin(x)+sin(2x))=0` б) Найдите все корни уравнения, принадлежащие отрезку `[-pi/2; pi/2].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
