Решите уравнение 2log_{0.25}^2 (sin(x))+7 log_{0.25} ( sin(x)) - 4=0
Досрочный профильный ЕГЭ 29.03.2019 Задание 13 № задачи в базе 1542
а) Решите уравнение б) Укажите корни этого уравнения, принадлежащие отрезку
Ответ: a) , где ; б)
Ключевые слова:
Реальныe варианты ЕГЭ по математике Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ 2019 Досрочный ЕГЭ 2019 математика профильный уровень 29-03-2019 Алгебра Логарифм Уравнение Тригонометрия
ФИПИ 2024 🔥
ФИПИ 2024 🔥
Примечание:
Решите уравнение 2log_{0.25}^2 (sin(x))+7 log_{0.25} ( sin(x)) - 4=0 ! Досрочный профильный ЕГЭ 29.03.2019 Задание 13
Графическое Решение
![а) Решите уравнение `2log_{0.25}^2(sin(x))+7log_{0.25}(sin(x))-4=0.` б) Укажите 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
