а) Решите уравнение sin2x + cos2x = 1
36 вариантов ФИПИ Ященко 2022 Вариант 5 Задание 12 № задачи в базе 3128
а) Решите уравнение б) Найдите все 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 5 ( из 36 вариантов заданий ЕГЭ 2022 ФИПИ Ященко) Алгебра Уравнение Тригонометрия
ФИПИ 2025 🔥
ФИПИ 2025 🔥
Примечание:
а) Решите уравнение sin2x + cos2x = 1 ! 36 вариантов ФИПИ Ященко 2022 Вариант 5 Задание 12
![а) Решите уравнение `sin(2x)+cos(2x)=1` б) Найдите все корни этого уравнения, принадлежащие отрезку `[-(7pi)/2; -2pi].` 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🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
