а) Решите уравнение 1/cos 2 x +tgx + sqrt3 tg(pi-x) -sqrt3 -1 =0
Тренировочная работа №1 по МАТЕМАТИКЕ 10-11 класс 27.01.2022 Вариант МА2100109 Задание 12 № задачи в базе 3292
а) Решите уравнение б) Укажите корни этого уравнения, принадлежащие отрезку
Ответ: ;
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями Критерии ЕГЭ по математике 2022 Пробные ЕГЭ 2022 Тренировочная работа №1 по математике 10-11 класс Статград 27-01-2022 10 класс Алгебра Уравнение Тригонометрия
ФИПИ 2024 🔥
ФИПИ 2024 🔥
Примечание:
а) Решите уравнение 1/cos 2 x +tgx + sqrt3 tg(pi-x) -sqrt3 -1 =0 ! Тренировочная работа №1 по МАТЕМАТИКЕ 10-11 класс 27.01.2022 Вариант МА2100109 Задание 12
Графическое Решение
![а) Решите уравнение `1/(cos^2(x))+tan(x)+sqrt(3).` `tan(pi-x)-sqrt(3)-1=0` б) Укажите корни этого уравнения, принадлежащие отрезку `[(3pi)/2;3pi].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
