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Yilmaz1999
@Yilmaz1999
July 2022
2
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решить уравнение
sin4x-cos^4x=-sin^4x
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DariosI
Verified answer
Sin4x=cos⁴x-sin⁴x
sin4x=(cos²x+sin²x)(cos²x-sin²x)
sin4x=1*cos2x
2sin2x*cos2x=cos2x
2sin2x*cos2x-cos2x=0
cos2x(2sin2x-1)=0
cos2x=0
2x=π/2+πk, k∈Z
x=π/4+πk/2
2sin2x-1=0
sin2x=1/2
2x=π/6+2πk, k∈Z
x=π/12+πk
2x=5π/6+2πk, k∈Z
x=5π/12+πk
16 votes
Thanks 45
Эксперт5
Verified answer
Sin(4x)-cos⁴x=-sin⁴x
sin(4x)=cos⁴x-sin⁴x
sin(4x)=(cos²x-sin²x)(cos²x+sin²x)
sin(4x)=cos(2x)*1
sin(4x)-cos(2x)=0
2sin(2x)cos(2x)-cos(2x)=0
cos(2x)(2sin(2x)-1)=0
cos(2x)=0 или 2sin(2x)-1=0
2x=π/2+πn, n∈Z 2sin(2x)=1
x₁=π/4+πn/2, n∈Z
sin(2x)=1/2
2x=(-1)ⁿ *π/6+πn, n∈Z
x₂=(-1)ⁿ *π/12+πn/2, n∈Z
9 votes
Thanks 15
DariosI
В ответе в самом конце немного ошибся в конце там pi*n/2
Yilmaz1999
можете написать я не поняла
Эксперт5
Спасибо, исправил))
Yilmaz1999
ааа поняла спасибо большое))
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Answers & Comments
Verified answer
Sin4x=cos⁴x-sin⁴xsin4x=(cos²x+sin²x)(cos²x-sin²x)
sin4x=1*cos2x
2sin2x*cos2x=cos2x
2sin2x*cos2x-cos2x=0
cos2x(2sin2x-1)=0
cos2x=0
2x=π/2+πk, k∈Z
x=π/4+πk/2
2sin2x-1=0
sin2x=1/2
2x=π/6+2πk, k∈Z
x=π/12+πk
2x=5π/6+2πk, k∈Z
x=5π/12+πk
Verified answer
Sin(4x)-cos⁴x=-sin⁴xsin(4x)=cos⁴x-sin⁴x
sin(4x)=(cos²x-sin²x)(cos²x+sin²x)
sin(4x)=cos(2x)*1
sin(4x)-cos(2x)=0
2sin(2x)cos(2x)-cos(2x)=0
cos(2x)(2sin(2x)-1)=0
cos(2x)=0 или 2sin(2x)-1=0
2x=π/2+πn, n∈Z 2sin(2x)=1
x₁=π/4+πn/2, n∈Z sin(2x)=1/2
2x=(-1)ⁿ *π/6+πn, n∈Z
x₂=(-1)ⁿ *π/12+πn/2, n∈Z