[" The tangetnt at any point of the curve "x=at^(3),y=at^(4)" divides the ordinate of the point of contact in "],[" the ratio "]

The tangent at any point f the curve x=at^3,y=at^4 divides the abscissa of the point of contact in the ratio

The tangent at any point on the curve x=at^(3)*y=at^(4) divides the abscissa of the point of contact in the ratio m:n,then |n+m| is equal to (m and n are co-prime)

The tangent at any point on the curve x = at^3. y = at^4 divides the abscissa of the point of contact in the ratio m:n, then |n + m| is equal to (m and n are co-prime)

The tangent at any point on the curve x = at^3. y = at^4 divides the abscissa of the point of contact in the ratio m:n, then |n + m| is equal to (m and n are co-prime)

A curve y=f(x) passes through point P(1,1) . The normal to the curve at P is a (y-1)+(x-1)=0 . If the slope of the tangent at any point on the curve is proportional to the ordinate of the point, then the equation of the curve is

A curve y=f(x) passes through point P(1,1) . The normal to the curve at P is a (y-1)+(x-1)=0 . If the slope of the tangent at any point on the curve is proportional to the ordinate of the point, then the equation of the curve is

At any point on the curve y=f(x) ,the sub-tangent, the ordinate of the point and the sub-normal are in

A curve y=f(x) passes through point P(1,1). The normal to the curve at P is a (y-1)+(x-1)=0. If the slope of the tangent at any point on the curve is proportional to the ordinate of the point,then the equation of the curve is

A family of curves is such that the length intercepted on the y-axis between the origin and the tangent at a point is three times the ordinate of the point of contact. The family of curves is-

A family of curves is such that the length intercepted on the y-axis between the origin and the tangent at a point is three times the ordinate of the point of contact. The family of curves is