29. Prove that : (1/(cosec A - cot A )) - (1/sin A)=(1/sin A) - (1/(cosec A + cot A))

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\frac{1}{c o s e c A - cot A} - \frac{1}{sin A} = \frac{1}{sin A} - \frac{1}{c o s e c A + cot A}

\frac{1}{\cos e c A - c o t A} - \frac{1}{\sin A} = \frac{1}{S i n A} - \frac{1}{\cos e c A + c o t A}

\frac{c o t A + c o s e c A - 1}{c o t A - c o s e c A + 1} = \frac{1 + c o s A}{s i n A}

\frac{1}{c o s e c A - cot A} - \frac{1}{sin A} = \frac{1}{sin A} - \frac{1}{c o s e c A + cot A}

\frac{cot A + cosec A - 1}{cot A - cosec A + 1} = \frac{1 + cos A}{sin A}

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