Prove that SecA+TanA-1/TanA-SecA+1=1/SecA-TanA
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Step-by-step explanation:
SecA + TanA -1 / TanA - SecA + 1
Using identity 1 = Sec²A - Tan²A
SecA + TanA -1 / TanA - SecA + Sec²A - Tan²A
SecA + TanA -1 / TanA - SecA + (SecA +TanA) (SecA -TanA)
SecA + TanA -1 /(SecA +TanA) (SecA -TanA) - (SecA - TanA)
{took '-' out of TanA - SecA ]
Now taking common
SecA + TanA -1 / (SecA -TanA) (SecA + TanA - 1)
1 / SecA -TanA
L.H.S = R.H.S
Hence proved
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