математика 50 вариантов ЕГЭ 2020 профильный уровень Ященко Вариант 19 Задание 13
20 вариантов тестов ЕГЭ 2019 Ященко Тематическая рабочая тетрадь Диагностическая работа 10 Задача 13 № задачи в базе 1163
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 2020 Математика 50 вариантов заданий 2020 Ященко профильный уровень ЕГЭ ЕГЭ 2019 20 вариантов тестов ЕГЭ 2019 Ященко Тематическая рабочая тетрадь Диагностическая работа 10 (20 вар тетрадь 2019 Ященко) Алгебра Уравнение Тригонометрия Задачники Пособия
ФИПИ 2024 🔥
ФИПИ 2024 🔥
Примечание:
математика 50 вариантов ЕГЭ 2020 профильный уровень Ященко Вариант 19 Задание 13 ! 20 вариантов тестов ЕГЭ 2019 Ященко Тематическая рабочая тетрадь Диагностическая работа 10 Задача 13
Графическое Решение
![а) Найдите корень уравнения `6(sin(x))^2-5sin(x)-4=0` б) Найдите все корни этого уравнения, принадлежащие промежутку `[-(7pi)/2; -(3pi)/2].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
