Решите уравнение sqrt(sin^2(x) + sqrt(3)sin(x)+1) = cos(x)
Тренировочный вариант 308 от Ларина Задание 13 ЕГЭ № задачи в базе 2219
а) Решите уравнение б) Укажите корни этого уравнения, принадлежащие отрезку
Ответ:
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ 2020 Ларин варианты 308 тренировочный вариант от Ларина Алгебра Уравнение Тригонометрия
ФИПИ 2024 🔥
ФИПИ 2024 🔥
Примечание:
Решите уравнение sqrt(sin^2(x) + sqrt(3)sin(x)+1) = cos(x) ! Тренировочный вариант 308 от Ларина Задание 13 ЕГЭ
Графическое Решение
![а) Решите уравнение `sqrt(sin^2(x)+sqrt(3)sin(x)+1)=cos(x)` б) Укажите корни этого уравнения, принадлежащие отрезку `[-(3pi)/2; pi].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
