Solve the question and proove lhs=rhs
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LHS
convert all of them in sin and cos
so. (1+ cos theta/sin theta - 1/sin theta ). (1+sin theta/cos theta + 1/cos theta)
take LCM
{ (sin theta + cos theta -1) / sin theta } {( cos theta + sin theta +1) / cos theta }
Now we can see a identity of a^2 - b^2
{(sin theta + cos theta ) ^2. - 1 } sin theta cos theta
{(sin ^2 theta + cos ^2 theta +2 sin theta cos theta) -1}. sin theta cos theta
{(1 +2 sin theta cos theta) -1 } sin theta cos theta
(2 sin theta cos theta) / sin theta cos theta
2 = RHS
hence proved
I tried my best
Hope it helps
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