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halseybae
@halseybae
July 2022
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ТРИГОНОМЕТРИЯ. СРОЧНО!
Решите уравнение:
3cos2x - 5 cos4x + 8 = 0
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Dимасuk
Verified answer
3cos2x - 5 cos4x + 8 = 03cos2x - (5 - 10sin²2x) + 8 = 0
3cos2x - 5 + 10sin²2x + 8 = 0
3cos2x + 10 - 10cos²2x + 3 = 0
-10cos²2x + 3cos2x + 13 = 0
10cos²2x - 3cos2x - 13 = 0
Пусть t = cos2x, t ∈ [-1; 1]
10t² - 3t - 13 = 0
D = 9 + 13*10*4 = 529 = 23²
t₁ =
=
- не уд. условию.
t₂ =
Обратная замена:
, n ∈ Z.
, n ∈ Z.
4 votes
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Answers & Comments
Verified answer
3cos2x - 5 cos4x + 8 = 03cos2x - (5 - 10sin²2x) + 8 = 03cos2x - 5 + 10sin²2x + 8 = 0
3cos2x + 10 - 10cos²2x + 3 = 0
-10cos²2x + 3cos2x + 13 = 0
10cos²2x - 3cos2x - 13 = 0
Пусть t = cos2x, t ∈ [-1; 1]
10t² - 3t - 13 = 0
D = 9 + 13*10*4 = 529 = 23²
t₁ = = - не уд. условию.
t₂ =
Обратная замена:
, n ∈ Z.
, n ∈ Z.