Prove that cos2theta (1+tan2theta)=1
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step-by-step explanation:
given
cos²θ(1+tan²θ)=1
L.H.S
cos²θ(1+tan²θ)
=cos²θsec²θ [sec²θ+tan²θ=1 ∴sec²θ=1+tan²θ]
=cos²θ*1/cos²θ
=1 = R.H.S
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