1-tan^2x/1+tan^2x=2 cos^2x-1
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(1 - sin^2A/cos^2A)/1+sin^2/cos^2
{(cos^2A - sin^2A)/cos^2A}/cos^2+sin^2/cos^2
(cos^2 -sin^2)/1
cos^2 -sin^2
cos^2 + cos^2 -1
2cos^2 -1
hence proved
{(cos^2A - sin^2A)/cos^2A}/cos^2+sin^2/cos^2
(cos^2 -sin^2)/1
cos^2 -sin^2
cos^2 + cos^2 -1
2cos^2 -1
hence proved
arunitin:
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