SecA(1-sinA) (secA+tanA)=1
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secA (1-sinA) (secA + tan A)
= (secA-sinA×secA)(secA+tanA)
=(secA-tanA) (secA+tanA) as secA=1/cosA and sinA/cosA=tanA
= (sec²A-tan²A) as (a+b)(a-b)=a²-b²
=sec²A-tan²A=1 from identity.
Hence proved.
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Step-by-step explanation:
LHS
secA is 1/cos
1/cos(1-sinA)
=1/cos-sinA/cosA
=(secA-tanA)(secA+tanA)
=Sec^2A-tan^2A=
because tan^2A+1=sec^2A
=1=sec^2A-tan^2
therefore
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