if cos a= 4/5, prove that tan a upon 1+ tan square a = sin a upon seca
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cos a=4/5
sin a=√1-(4/5)^2
=3/5
now,tan a=sin a/cos a=3/4
now,
LHS- tan a/1+(tan a)^2
=3/4/1+(3/4)^2
=3/4/1+9/16
= 3/4/16+9/16
=3*16/4*25=12/25
RHS- sin a/sec a=sin a*cos a
=3*4/5*5
=12/25=LHS
Hence LHS=RHS(proved)
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above answer is correct
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