A curve $y = f (x)$ passes through the origin. Through any point $(x, y)$ on the curve, lines are drawn parallel to the co-ordinate axes. If the curve divides the area formed by these lines and co-ordinates axes in the ratio $m : n,$ find the curve.

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A curve

y = f (x)

passes through the origin. Through any point

(x, y)

on the curve, lines are drawn parallel to the co-ordinate axes. If the curve divides the area formed by these lines and co-ordinates axes in the ratio

m : n,

find the curve.

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Question Text

A curve

y = f (x)

passes through the origin. Through any point

(x, y)

on the curve, lines are drawn parallel to the co-ordinate axes. If the curve divides the area formed by these lines and co-ordinates axes in the ratio

m : n,

find the curve.

A curve $y = f (x)$ passes through the origin. Through any point $(x, y)$ on the curve, lines are drawn parallel to the co-ordinate axes. If the curve divides the area formed by these lines and co-ordinates axes in the ratio $m : n,$ find the curve.

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Practice questions from similar books

A curve y=f(x) passes through the origin. Through any point (x,y) on the curve, lines are drawn parallel to the co-ordinate axes. If the curve divides the area formed by these lines and co-ordinates axes in the ratio m:n, find the curve.

Filo tutor solution

Practice questions from similar books

A curve $y = f (x)$ passes through the origin. Through any point $(x, y)$ on the curve, lines are drawn parallel to the co-ordinate axes. If the curve divides the area formed by these lines and co-ordinates axes in the ratio $m : n,$ find the curve.