Решите уравнение (x2 + 2x +1)(log2 (x2 -3)+ log0,5 (корень из 3 - x) ) =0
36 вариантов ЕГЭ 2022 ФИПИ школе Ященко Вариант 13 Задание 12 № задачи в базе 3205
а) Решите уравнение б) Найдите все корни этого уравнения, принадлежащие отрезку [-2,5; -1,5]
Ответ: ;
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ по математике 2022 Математика 36 вариантов ЕГЭ 2022 ФИПИ школе Ященко Вариант 13 ( из 36 вариантов заданий ЕГЭ 2022 ФИПИ Ященко) Алгебра Логарифм Уравнение Ошибки в ответах пособий
ФИПИ 2024 🔥
ФИПИ 2024 🔥
Примечание:
Решите уравнение (x2 + 2x +1)(log2 (x2 -3)+ log0,5 (корень из 3 - x) ) =0 ! 36 вариантов ЕГЭ 2022 ФИПИ школе Ященко Вариант 13 Задание 12 # у Ященко ощибка в ответе пособия # Задача- аналог 2532
Графическое Решение
![а) Решите уравнение `(x^2+2x+1).` `(log_{2}(x^2-3)+log_{0.5}(sqrt(3)-x))=0.` б) Найдите все корни этого уравнения, принадлежащие отрезку [-2,5; -1,5] 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
