TO PROVE: Sec4A – tan4A = 1 + 2tan2A
Solution:
L.H.S= sec4A – tan4A
= (sec2A – tan2A)(sec2A + tan2A)
= 1 ( sec2 A + tan2A)
= sec2 A + tan2 A
= 1 + tan2 A + tan2 A
= 1 + 2tan2 A
= R.H.S
Hence,proved
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TO PROVE: Sec4A – tan4A = 1 + 2tan2A
Solution:
L.H.S= sec4A – tan4A
= (sec2A – tan2A)(sec2A + tan2A)
= 1 ( sec2 A + tan2A)
= sec2 A + tan2 A
= 1 + tan2 A + tan2 A
= 1 + 2tan2 A
= R.H.S
Hence,proved
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