1.

A tangent to the hyperbola meets x-axisat P and y-axis at Q. Lines PR and QR are drawn such that OPRQ is a rectangle (where O is the origin) then R lies on

Answer»

`(4)/(X^(2))+(2)/(y^(2))=1`
`(2)/(x^(2))-(4)/(y^(2))=1`
`(2)/(x^(2))+(4)/(y^(2))=1`
`(4)/(x^(2))-(2)/(y^(2))=1`

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