Sketch the vairation of electric potential on the x-axis with respect to `x` for `x= - infty` to `x = + infty` in the following cases

Sketch the region for y=sin(x-[x]) .

The variation of electric potential for an electric field directed parallel to the x - axis is shown in (Fig. 3.110). Draw the variation of electric field strength with the x- axis. .

Sketch the curve y=x^3-4x .

The potential in the electric field varies as V = -a x^2 + b with respect to x - coordinate, where a and b are constants. Find the charge density rho (x) in a space.

The figure gives the electric potential V as a function of distance through five regions on x-axis. Which of the following is true for the electric E in these regions ?

If on the x - axis electric potential decreases uniform from 60 V to 20 V between x = -2 m to x = +2 m then the magnitude of electric field at the origin

Sketch the graph of f(x)=(1)/(x-2) .

An interference is observed due to two coherent sources separated by a distance 5lambda along Y-axis, where lambda is the wavelength of light A detector D is moved along the positive X -axis The number of point on the X-axis excluding the points x=0 and x=infty at which resultant intensity will be maximum are

A graph of the x-component of the electric field as a function of x in a region of space is shown in the figure. They y and z-components of the electric field are zero in this region. The electric potential at the origin is 10 V. The greatest positive value of electric potential for points of the x-axis for which 0lexle6m is

Assertion: At a point electric potential is decreasing along x-axis at a rate of 10 V//m . Therefore, x-component of electric field at this point should be 10 V//m along x-axis. Reason: Magnitude of E_x=(delV)/(delx)