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angelinashushi
angelinashushi
15.09.2021 00:06 •  Алгебра

Решить уравнение sin(3pi/2-2x)=sinx на отрезке [3pi/2; 5pi/2] подробно

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Ответ:
Лдаслл183
Лдаслл183
15.09.2021
Sin(3pi/2  - 2x) = sin x; 
x∈ [ 3pi/2; 5 pi/2].
 - cos 2x = sin x ;
- (1 - 2 sin^2 x)  - sin x = 0;
2 sin^2 x - sin x - 1= 0;
sin x = t;    - 1 ≤ t  ≤ 1;
2t^2 - t - 1 = 0;
 t1 = 1 ; ⇒ sin x = 1; x = pi/2 + 2pik;
t2 = - 1/2; ⇒sin x = - 1/2;  x = (-1)^(k+1)*pi/6 + pi*k.

[3pi/2; 5pi/2].
x = 11pi/6;  x = 5pi/2
4,4(72 оценок)
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Ответ:
Х2=0,36                х2-17=0                              х2+9=0 х=0,6                    х2=17                                х2=-9                               х=корень17                        х=3
4,6(4 оценок)
Ответ:
fhctybq123
fhctybq123
15.09.2021
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4,4(31 оценок)
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