`P(1,1)` is a point on the parabola `y = x^2` whose vertex is `A.` The point on the curve at which the tangent drawn is parallel to the chord `bar(AP)` is

Find a point on the curve y = x^2 where the tangent is parallel to the chord joining (0,0) and (1,1)

If A=(1,-3) and B=(4,3) are points on the curve y=x-(4)/(x) then the points on the curve at which the tangents are parallel to the chord AB are

The point on the curve y=(x-3)^(2) , where the tangent is parallel to the chord joining (3, 0) and (4, 1) is :

Find a point on the curve y=x^(3) , when the tangent is parallel to the chord joining (1,1), (3,27).

Find a point on the curve y = x^3 where the tangent is parallel to the chord joining (1,1) and (3,27)

Find a point on the curve y=(x-2)^2 at which the tangent is parallel to the chord joining the points (1,1) and (4,4)

A (1,0) , B (e,1) are two points on the curve y=log_(e)x .If P is a point on the curve at which the tangent to the curve is parallel to the chord AB, then, abscissa of P is

A(1,0),B(e,1) are two points on the curve y=log_(e)x .If P is a point on the curve at which the tangent to the curve is parallel to the chord AB ,then,abscissa of P ,is

Find a point on the curve y=x^3+1 where the tangent is parallel to the chord joining (1,\ 2) and (3,\ 28) .

Find a point on the curve y=x^2+x , where the tangent is parallel to the chord joining (0,0) and (1,2).