Prove: cos (
π
2
+ θ) ∙ sec(−θ) ∙ tan(π − θ) + sec(2π + θ) ∙ sin(π + θ) ∙ cot (
π
2
− θ) = 0
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Answer:
cos(2π−θ).sin(π+θ).tan(2π−θ)cot(2π+θ)).sin(−θ).(cotπ−θ)=−cosecθ
(cosθ)(−sinθ)(−tanθ)(−tanθ)(−sinθ)(−cotθ)=−cosecθ
cosθcotθ=cosecθ
cosθ1×sinθcosθ=sinθ1
1=1
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