Which of the following curves are symmetric about X-axis? Or Y-axis? Or origin? `x = 3y^2 - 2`.

Is the parabola y^2=4x symmetrical about x-axis?

Apply Rolle's theorem to find point (or points) on the following curves where the tangent is parallel to x -axis. y = x^2 in[-2.2]

Find the points on the following curve at which the tangents are parallel to x-axis. y = x^3 - 3x^2 - 9x+7 .

Find the equation of the parabola which is symmetric about y-axis and passes through the point (2,-3) .

At what points on the following curve, is the tangent parallel to x-axis? y = x^2 on [-2,2]

At what points on the following curve, is the tangent parallel to x-axis? y = cos x - 1 on [0,2pi]

Find the equation of the parabola, which has vertex (0, 0) and is symmetric about y-axis and passes through the point (2, - 3).

Is the circle x^2+y^2=r^2 symmetrical about the line y=x?

The horizontal axis called (i) x - axis , (ii) y- axis (iii) origin

The graph of the function y = f(x) is symmetrical about the line x = 2, then: