математика 50 вариантов ЕГЭ 2020 профильный уровень Ященко Вариант 43 Задание 13
Тренировочная работа 3 ЕГЭ 36 вариантов Ященко 2019 Задание 13 № задачи в базе 1179
а) Решите уравнение б) Укажите корни этого уравнения, принадлежащие отрезку
Ответ: a) 1 ; ; 2 ; б) 1
Ключевые слова:
ЕГЭ по математике 2024 Математика 50 вариантов заданий ЕГЭ 2024 Ященко Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ 2020 Математика 50 вариантов заданий 2020 Ященко профильный уровень ЕГЭ ЕГЭ 2019 ященко егэ 2019 математика профиль 36 вариантов Тренировочная работа 3 (36 вар 2019) Алгебра Модуль Уравнение Показательные уравнения Задачники Пособия
ФИПИ 2024 🔥
ФИПИ 2024 🔥
Примечание:
математика 50 вариантов ЕГЭ 2020 профильный уровень Ященко Вариант 43 Задание 13 ! Тренировочная работа 3 ЕГЭ 36 вариантов Ященко 2019 Задание 13
Графическое Решение
![а) Решите уравнение `2(3^x-5)^2+3^x+19=15*abs(3^x-5)` б) Укажите корни этого уравнения, принадлежащие отрезку `[0; 1].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
