Prove that Cos A minus sin A + 1 upon Cos A + sin A minus 1 is equal to sec a + tan A
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Step-by-step explanation:
CosA - SinA + 1 /
CosA + SinA - 1
Divide by CosA in numerator and denominator
1 - TanA + SecA /
1 + TanA - SecA
Identity - 1 + Tan ^2 A = Sec ^2 A
Therefore- 1 = Sec ^2 A - Tan^2 A
Putting Sec^2 A - Tan ^2 A in place of 1 in numerator
Sec^2 A - Tan^2 A - TanA + SecA /
1 + TanA - SecA
Sec A + Tan A ( 1 + TanA - Sec A) /
1 + Tan A - Sec A
Therefore
Sec A + Tan A
Hence Proved.
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Step-by-step explanation:
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