а) Решите уравнение 4log2 2(sinx) - 3log0.5 (sin^2 x) +2 = 0
36 вариантов ЕГЭ 2024 Ященко ФИПИ школе, Вариант 9 Задание 13 № задачи в базе 4147
а) Решите уравнение . б) Найдите все корни этого уравнения, принадлежащие отрезку
Ключевые слова:
ЕГЭ по математике 2024 Математика 36 вариантов ЕГЭ 2024 ФИПИ школе Ященко Задания ЕГЭ части 2 Задачи 13 с уравнениями Алгебра Логарифм Модуль Уравнение Тригонометрия
ФИПИ 2025 🔥
Тренажёр ЕГЭ первой части
ФИПИ 2025 🔥
Тренажёр ЕГЭ первой части
Примечание:
а) Решите уравнение 4log2 2(sinx) - 3log0.5 (sin^2 x) +2 = 0 ! 36 вариантов ЕГЭ 2024 Ященко ФИПИ школе, Вариант 9 Задание 13
![а) Решите уравнение `4(log_{2}(sin(x)))^2 - 3log_{0.5}(sin^2(x)) +2=0`. б) Найдите все корни этого уравнения, принадлежащие отрезку `[-(7pi)/2; -2pi].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
