а) Решите уравнение (2x2 - 5x -12)(2cos x +1)=0
36 вариантов ЕГЭ 2021 ФИПИ школе Ященко Вариант 34 Задание 13 № задачи в базе 1381
а) Решите уравнение б) Найдите все корни этого уравнения, принадлежащие промежутку
Ответ: ;
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ по математике 2021 Математика 36 вариантов ЕГЭ 2021 ФИПИ школе Ященко ЕГЭ 2019 36 вариантов ФИПИ егэ 2019 математика ященко Алгебра Уравнение Тригонометрия Задачники Пособия
ФИПИ 2024 🔥
ФИПИ 2024 🔥
Примечание:
а) Решите уравнение (2x2 - 5x -12)(2cos x +1)=0 ! 36 вариантов ЕГЭ 2021 ФИПИ школе Ященко Вариант 34 Задание 13 # 36 вариантов ФИПИ Ященко 2019 ВАРИАНТ 14 Задание 13
Графическое Решение
![а) Решите уравнение `(2x^2-5x-12)*(2cos(x)+1)=0` б) Найдите все корни этого уравнения, принадлежащие промежутку `[-pi/2 ; pi].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
