If a tangent at any point x + y=a meet the coordinate axes OX and OY...

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If a tangent at any point √x + √√y=√a meet the coordinate axes OX and OY at points P and Q, respectively. Then, prove that OP + OQ = a, where O is origin. (2014, 09, 06, 05) Or If a tangent drawn at any point of the curve √x+√√y=√a cut the axes at points A and B, then prove that OA+OB is a constant. (2017) If a tangent at any point √x + √√y=√a meet the coordinate axes OX and OY at points P and Q, respectively. Then, prove that OP + OQ = a, where O is origin. (2014, 09, 06, 05) Or If a tangent drawn at any point of the curve √x+√√y=√a cut the axes at points A and B, then prove that OA+OB is a constant. (2017)

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