prove that sec theta+tan theta-1 / tan theta-sec theta+1 = 1+sin theta / cos theta
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Answer:
To Prove:
tanθ−secθ+1tanθ+secθ−1=cosθ1+sinθ
Solution:
L.H.S =tanθ−secθ+1tanθ+secθ−1
We can write, sec2θ−tan2θ=1
=tanθ−secθ+1tanθ+secθ−(sec2θ−tan2θ)
=tanθ−secθ+1tanθ+secθ−(secθ−tanθ)(secθ+tanθ)
=tanθ−secθ+1(tanθ+secθ){1−(secθ−tanθ)}
=tanθ−secθ+1(tanθ+secθ){1−secθ+tanθ}
=tanθ+secθ
=cosθsinθ+cosθ1
=cosθ1+sinθ
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