(secA+tanA)(1-sinA)
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We need to find value of (secA+tanA)(1−sinA)
Putting the values of secA and tanA as
secA=cosA1
tanA=cosAsinA
(cosA1+cosAsinA)(1−sinA)
=cosA1+sinA(1−sinA)
=cosA1−sin2A
=cosAcos2A .... (As 1−sin2A=cos2A)
=cosA
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