If the length of the sub tangent is `9` and the length of the sub normal is `4` at `(x, y)` on `y=f(x)` then `|y|=`

If the length of sub tangent =9 and length of the subnormal =4 at a point (x,y) on y=f(x) then |y_1|

If the length of sub tangent =16 and length of the subnormal =4 at a point (x,y) on y=f(x) then ordinate of the point

Find the length of sub-tangent to the curve y=e^(x/a)

The length of the Sub tangent at (2,2) to the curve x^(5)=2y^(4) is

The length of the tangent of the curve y=x^(3)+2 at (1 3) is

Prove that for the curve y=be^(x//a) , the subtangent is of constant length and the sub-normal varies as the square of the ordinate .

If the length of sub-normal is equal to the length of sub-tangent at any point (3,4) on the curve y=f(x) and the tangent at (3,4) to y=f(x) meets the coordinate axes at A and B ,then the maximum area of the triangle OAB, where O is origin,is 45/2 (b) 49/2(c) 25/2 (d) 81/2

Find the slopes of the tangent and the normal to the curve y=sqrt(x) at x=9

The length of the tangent of the curve y=x^(2)+2 at (1, 3) is

On the curve y=f(x) the length of tangent and length of subnormal at (x,y),y!=0, are equal,then square of slope of tangent will be