Home
Class 12
MATHS
At any point on the curve 2x^2y^2-x^4=c ...

At any point on the curve `2x^2y^2-x^4=c ,` the mean proportional between the abscissa and the difference between the abscissa and the sub-normal drawn to the curve at the same point is equal to `or d in a t e` (b) radius vector `x-in t e r c e p toft a nge n t` (d) sub-tangent

Promotional Banner

Similar Questions

Explore conceptually related problems

At any point on the curve 2x^2y^2-x^4=c , the mean proportional between the abscissa and the difference between the abscissa and the sub-normal drawn to the curve at the same point is equal to (a)Ordinate (b) radius vector (c)x-intercept of tangent (d) sub-tangent

At any point on the curve 2x^2y^2-x^4=c , the mean proportional between the abscissa and the difference between the abscissa and the sub-normal drawn to the curve at the same point is equal to (a) ordinate (b) radius vector (c) x-intercept of tangent (d) sub-tangent

At any point on the curve 2x^(2)y^(2)-x^(4)=c, the mean proportional between the abscissa and the difference between the abscissa and the sub-normal drawn to the curve at the same point is equal to ordinate (b) radius vector x-intercept of tangent ( d) sub-tangent

The distance between the origin and the tangent to the curve y=e^(2x)+x^2 drawn at the point x=0 is

The distance between the origin and the tangent to the curve y=e^(2x)+x^2 drawn at the point x=0 is

The distance between the origin and the tangent to the curve y=e^(2x)+x^(2) drawn at the point x=0 is

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

Determine p such that the length of the such- tangent and sub-normal is equal for the curve y=e^(px)+px at the point (0,1)