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yugolovin
@yugolovin
July 2022
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Решить уравнение [tex]\cos 4x+10\sqrt{3}\sin^2 x=8+5\sqrt{3}[/tex]
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KuOV
Verified answer
2cos²2x - 1 + 5√3(2sin²x) = 8 + 5√3
2cos²2x + 5√3(1 - cos2x) = 9 + 5√3
2cos²2x + 5√3 - 5√3cos2x = 9 + 5√3
2cos²2x - 5√3cos2x - 9 = 0
cos2x = t
2t² - 5√3t - 9 = 0
D = 75 + 72 = 147 = (7√3)²
t = (5√3 - 7√3)/4 = - √3/2 t = (5√3 + 7√3)/4 =3√3
cos2x = - √3/2 cos2x = 3√3
2x = + - 5π/6 + 2πn нет корней
x = + - 5π/12 + πn
0 votes
Thanks 0
yugolovin
косинус 2пи/3 равен - 1.2
yugolovin
равен - 1/2
KuOV
Конечно! 5pi/6! Спасибо.
KuOV
Ответ: + - 5pi/12 + pi n
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Answers & Comments
Verified answer
2cos²2x - 1 + 5√3(2sin²x) = 8 + 5√32cos²2x + 5√3(1 - cos2x) = 9 + 5√3
2cos²2x + 5√3 - 5√3cos2x = 9 + 5√3
2cos²2x - 5√3cos2x - 9 = 0
cos2x = t
2t² - 5√3t - 9 = 0
D = 75 + 72 = 147 = (7√3)²
t = (5√3 - 7√3)/4 = - √3/2 t = (5√3 + 7√3)/4 =3√3
cos2x = - √3/2 cos2x = 3√3
2x = + - 5π/6 + 2πn нет корней
x = + - 5π/12 + πn