Решите уравнение 2sin квадрат x -3 корня из 3 sin(pi/2+x) -5 =0
36 вариантов ФИПИ Ященко 2022 Вариант 22 Задание 12 № задачи в базе 2622
а) Решите уравнение б) Укажите корни этого уравнения, принадлежащие отрезку
Ответ:
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ по математике 2023 Математика 36 вариантов ЕГЭ 2023 ФИПИ школе Ященко ЕГЭ по математике 2022 Математика 36 вариантов ЕГЭ 2022 ФИПИ школе Ященко Вариант 22 ( из 36 вариантов заданий ЕГЭ 2022 ФИПИ Ященко) ЕГЭ по математике 2021 Математика 36 вариантов ЕГЭ 2021 ФИПИ школе Ященко Алгебра Уравнение Тригонометрия
ФИПИ 2024 🔥
ФИПИ 2024 🔥
Примечание:
Решите уравнение 2sin квадрат x -3 корня из 3 sin(pi/2+x) -5 =0 ! 36 вариантов ФИПИ Ященко 2022 Вариант 22 Задание 12 # 36 вариантов ЕГЭ 2021 ФИПИ школе Ященко Вариант 12 Задание 13
Графическое Решение
![а) Решите уравнение `2sin^2(x)-3sqrt(3)sin(pi/2+x)-5=0` б) Укажите корни этого уравнения, принадлежащие отрезку `[-(5pi)/2; -pi].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
