Two straight lines PR and QS meet at O and OX, OY are respectively the bisectors of
QOR and POS. Show that OX and OY are opposite rays.
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Step-by-step explanation:
If the tangent at any point of the curve x−−√+y√=a−−√ intersects the OX and OY axes at the points P and Q respectively, then prove that OP + OQ =a
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