SinA-cosA+1/sinA+cosA-1=secA+tanA
Prove.
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Step-by-step explanation:
LHS
devide cosA in both numerator & deniminator
(tanA-1+secA/tanA+1-secA)× (tanA-secA/tanA-secA)
={(tanA+secA)-1}/(tanA-secA+1) ×tanA-secA/tanA-secA
=tan²A-sec²A-tanA+secA/ (tanA-secA+1)(tanA-secA)
=-(1+tanA-secA)/ (tanA-secA+1)(tanA-secA)
=-1/tanA-secA
=1/secA-tanA×secA+tanA/secA+tanA
=secA+tanA/sec²A-tan²A
=secA+tanA
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Hope this will Help u Dear
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