If sin 0+sin²0 =1, then the value of cos²O + cos⁴O is
(A)3
(B) 2
(C) 1
(D)0
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0
Answer:
If sin 0+sin²0 =1, then the value of cos²O + cos⁴O is=(c)2
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Answer:
sin θ+sin²θ =1
so
sin θ = 1 - sin²θ
by the identity 1-sin²θ = cos²θ
so we can say that
sinθ = cos²θ____________(1)
similarly the value of cos⁴θ
cos⁴θ = (cos²θ)²
cos⁴θ = sin²θ___________(2)
cos²θ + cos⁴θ
= sinθ + sin²θ
= 1
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