20 вариантов тестов ЕГЭ 2019 Ященко Тематическая рабочая тетрадь Диагностическая работа 8 Задача 13
СтатГрад Тренировочная диагностическая работа 18.04.2018 Задание 13 № задачи в базе 1070
а) Решите уравнение б 2018) Найдите все корни этого уравнения, принадлежащие промежутку б 2019) Найдите все корни этого уравнения, принадлежащие промежутку
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями Критерии ЕГЭ 2019 20 вариантов тестов ЕГЭ 2019 Ященко Тематическая рабочая тетрадь Диагностическая работа 8 (20 вар тетрадь 2019 Ященко) ЕГЭ 2018 Пробные ЕГЭ 2018 Тренировочная работа 18_04_2018 СтатГрад 11 класс Алгебра Уравнение Показательные уравнения Тригонометрия
ФИПИ 2025 🔥
Тренажёр ЕГЭ первой части
ФИПИ 2025 🔥
Тренажёр ЕГЭ первой части
Примечание:
20 вариантов тестов ЕГЭ 2019 Ященко Тематическая рабочая тетрадь Диагностическая работа 8 Задача 13!СтатГрад Тренировочная диагностическая работа 18.04.2018 Задание 13 # Пробный ЕГЭ по математике вариант МА10509 Задача 13 #Аналог 1073
![а) Решите уравнение `2^((sin(x))^2)+2^((cos(x))^2)=3` б 2018) Найдите все корни этого уравнения, принадлежащие промежутку `[-(5pi)/2; -pi].` б 2019) Найдите все корни этого уравнения, принадлежащие промежутку `((3pi)/2; 3pi).` 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![а) Решите уравнение `2^((sin(x))^2)+2^((cos(x))^2)=3` б 2018) Найдите все корни этого уравнения, принадлежащие промежутку `[-(5pi)/2; -pi].` б 2019) 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
