а) Решите уравнение tgx - 2cos(3/2pi + 2x) = 0
математика 50 вариантов ЕГЭ 2022 профильный уровень Ященко Вариант 15 Задание 12 № задачи в базе 3218
а) Решите уравнение б) Укажите корни этого уравнения, принадлежащие отрезку
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ по математике 2022 Математика 50 вариантов заданий ЕГЭ 2022 Ященко 15 Вариант ( из 50 вариантов заданий ЕГЭ 2022 Ященко) Алгебра Уравнение Тригонометрия
ФИПИ 2025 🔥
Тренажёр ЕГЭ первой части
ФИПИ 2025 🔥
Тренажёр ЕГЭ первой части
Примечание:
а) Решите уравнение tgx - 2cos(3/2pi + 2x) = 0 ! математика 50 вариантов ЕГЭ 2022 профильный уровень Ященко Вариант 15 Задание 12
![а) Решите уравнение `tan(x)-2cos((3pi)/2+2x)=0` б) Укажите корни этого уравнения, принадлежащие отрезку `[-2pi; -pi/2].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
