Find the value of (1+tan2θ)(1- sinθ) (1+ sinθ).
Answers
Answered by
2
Answer:
Answer
(1+tan
2
θ)(1−sinθ)(1+sinθ)
=(sec
2
θ)(1−sin
2
θ)
=(sec
2
θ)(cos
2
θ)
=(sec
2
θ)(
sec
2
θ
1
)
=1
Answered by
2
Answer:
1
Step-by-step explanation:
(1+tan^2 θ) =sec ^2θ
(1-sin θ)(1+sin θ) = (1-sin ^ 2θ)
so,
(sec^2 θ)(1-sin ^ 2 θ)
1/cos ^2 θ * cos ^ 2 θ = 1
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