Решите уравнение 1/sin^2(x)+ 1/sin(x)-2 = 0
ЕГЭ по математике 25-07-2020 резервный день Задание 13 № задачи в базе 2381
а) Решите уравнение б) Укажите корни этого уравнения, принадлежащие отрезку
Ответ:
Ключевые слова:
Реальныe варианты ЕГЭ по математике Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ 2020 ЕГЭ по математике 2020 резервный день Алгебра Уравнение Тригонометрия
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Примечание:
Решите уравнение 1/sin^2(x)+ 1/sin(x)-2 = 0 ! ЕГЭ по математике 25-07-2020 резервный день Задание 13
![а) Решите уравнение `1/(sin(x))^2+1/sin(x)-2=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
