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aami21:
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divide the LHS throughout by sinA:
( cosA/sinA - sinA/sinA + 1/sinA)/ ( cosA/sinA + sinA/sinA - 1/sinA)
= cot A - 1 + cosecA / cotA + 1 - cosecA
= cot A + cosec A - ( cosec^2 A - cot^2 A) / cotA +1 - cosec A {reason : 1 = . cosec^2 A - cot^2 A}
= (cot A + cosecA)(1 + cotA - cosec A)/ cotA +1 - cosec A
= cotA + cosecA
LHS = RHS therefore proved.
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