Using Lagranges mean value theorem, find a point on the curve `y=sqrt(x-2)` defined on the interval [2,3], where the tangent is parallel to the chord joining the end points of the curve.

Using Lagrange's mean value theorem, find a point on the curve y=sqrt(x-2) defined in the interval [2, 3] where the tangent to the curve is parallel to the chord joining the end points of the curve.

Lagrange's Theorem to determine a point P on the curve f(x) = sqrt(x-2) defined in the interval [2,3], where the tangent is parallel to the chord joining the end points on the curve.

The point on the curve f (x) = sqrt(x ^(2) - 4) defined in [2,4] where the tangent is parallel to the chord joining the end points on the curve is

Use Lagrange's Mean value Theorem to determine a point P on the curve y = sqrt(x-2) , where the tangent is parallel to the chord joining (2,0) and (3,1)

Use Lagrange's Mean value Theorem to determine a point P on the curve y=sqrt(x-2) , where the tangent is parallel to the chord joining (2, 0) and (3, 1).

Using Lagrange's mean-value theorem, find a point on the curve y = x^(2) , where the tangent is parallel to the line joining the points (1, 1) and (2, 4)

Using Lagrange's mena value theorem, find a point on the curve y=x^(2) where the tangent to the curve is parallel to the line joining the points (1, 1) and (2, 4).

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

Using Lagrange's Mean Value theorem , find the co-ordinates of a point on the curve y = x^(3) at which the tangent drawn is parallel to the chord joining the points (1,1) and (3,27).