а) Решите уравнение cos(x+ pi/3)* cos(x-pi/3) =-1/2
Тренировочный вариант 325 от Ларина Задание 13 ЕГЭ № задачи в базе 2521
а) Решите уравнение б) Укажите корни этого уравнения, принадлежащие отрезку
Ответ:
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ по математике 2021 Ларин варианты 325 тренировочный вариант от Ларина Алгебра Уравнение Тригонометрия
ФИПИ 2025 🔥
ФИПИ 2025 🔥
Примечание:
а) Решите уравнение cos(x+ pi/3)* cos(x-pi/3) =-1/2 ! Тренировочный вариант 325 от Ларина Задание 13 ЕГЭ
![а) Решите уравнение `cos(x+pi/3)*cos(x-pi/3)=-1/2` б) Укажите корни этого уравнения, принадлежащие отрезку `
[-pi/2; 2pi].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
