show that tanA + sinA/ tanA -sinA= sec +1/sec-1
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Answered by
3
Hi,
LHS = ( tanA + sinA ) / ( tanA - sinA )
= ( sinA/cosA + sinA/1)/(sinA/cosA -sinA/1)
[ since tanA = sinA /cosA ]
divide numerator and denominator with
sinA, we get
= ( 1/cosA + 1 )/( 1/cosA - 1 )
= ( secA + 1 ) / ( secA - 1 )
[ since 1/ cosA = sec A ]
= RHS
I hope this helps you.
:)
LHS = ( tanA + sinA ) / ( tanA - sinA )
= ( sinA/cosA + sinA/1)/(sinA/cosA -sinA/1)
[ since tanA = sinA /cosA ]
divide numerator and denominator with
sinA, we get
= ( 1/cosA + 1 )/( 1/cosA - 1 )
= ( secA + 1 ) / ( secA - 1 )
[ since 1/ cosA = sec A ]
= RHS
I hope this helps you.
:)
Answered by
3
Kindly find attached file for solution
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