If sin^4 theta + sin^2 theta =1, then show that the value of cot^4 theta + cot^2 theta is 1
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Answer:
Cos^4Ø + Sin^2Ø = 1
Step-by-step explanation:
Given: Sin^4 + Sin^2 = 1
(SinØ)^4 + (SinØ)^2 = 1
[Cos(90-Ø)]^4 + [Cos(90-Ø)]^2 = 1 ___ `.` Cos(90-Ø) = SinØ
Put 90 - Ø = P
.'. Cos^4 P + Cos^2 P = 1
Hence proved
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