The x-intercept of the tangent at any arbitrary point of the curve `a/(x^2)+b/(y^2)=1` is proportional to square of the abscissa of the point of tangency square root of the abscissa of the point of tangency cube of the abscissa of the point of tangency cube root of the abscissa of the point of tangency

The x-intercept of the tangent at any arbitrary point of the curve a/(x^2)+b/(y^2)=1 is proportional to (a)square of the abscissa of the point of tangency (b)square root of the abscissa of the point of tangency (c)cube of the abscissa of the point of tangency (d)cube root of the abscissa of the point of tangency

The x-intercept of the tangent at any arbitrary point of the curve (a)/(x^(2))+(b)/(y^(2))=1 is proportional to square of the abscissa of the point of the tangency square root of the absissa of the point of tangency cube of the abscissa of the point of tangency cube root of the abscissa of the point of tangency

The Curve possessing the property that the intercept made by the tangent at any point of the curve on they-axis is equal to square of the abscissa of the point of tangency, is given by

The Curve possessing the property that the intercept made by the tangent at any point of the curve on they-axis is equal to square of the abscissa of the point of tangency, is given by

The Curve possessing the property text the intercept made by the tangent at any point of the curve on the y-axis is equal to square of the abscissa of the point of tangency, is given by

The abscissa of any point is y-axis is

The abscissa of any point on y -axis is -

Show that equation to the curve such that the y-intercept cut off by the tangent at an arbitrary point is proportional to the square of the ordinate of the point of tangency is of the form a/x+b/y=1 .