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The abscisssa of the points of the curve y=x^3 in the interval [-2,2], where the slope of the tangents can be obtained by mean value theorem for the interval [-2,2] , are

The abscisssa of the points of the curve y=x^3 in the interval [-2,2], where the slope of the tangents can be obtained by mean value theorem for the interval [-2,2] , are

The point on the curve y=2x^(2) , where the slope of the tangent is 8, is :

Find the point(s) on the curve: y = 1/4(x^2) , where the slope of the tangent is 16/3

Find the point o the curve y=x^(3) where the slope of the tangent is equal to x -coordinate of the point

Find the points on the curve y=x^3 where the slope of the tangent is equal to x-coordinate of the point.

Find the equation of the tangent to the curve x = y^2-1 at the point where the slope of the normal to the curve is 2.

Find the point on the curve y=x^(2) , where the slope of the tangent is equal to the x co-ordinate of the point.