20 вариантов тестов ЕГЭ 2019 Ященко Тематическая рабочая тетрадь Диагностическая работа 2 Задача 13
№ задачи в базе 1208
а) Найдите корень уравнения б) Найдите все корни этого уравнения, принадлежащие промежутку
Ответ: a) , где ; б)
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ 2019 20 вариантов тестов ЕГЭ 2019 Ященко Тематическая рабочая тетрадь Диагностическая работа 2 (20 вар тетрадь 2019 Ященко) Алгебра Логарифм Уравнение Тригонометрия Задачники Пособия
ФИПИ 2024 🔥
ФИПИ 2024 🔥
Примечание:
20 вариантов тестов ЕГЭ 2019 Ященко Тематическая рабочая тетрадь Диагностическая работа 2 Задача 13
Графическое Решение
![а) Найдите корень уравнения `(16^sin(x)-6*4^sin(x)+8)/(log_{2}(1-2cos(x)))=0` б) Найдите все корни этого уравнения, принадлежащие промежутку `[(3pi)/2; 3pi].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
