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.
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The electrical potential function for an electrical field directed parallel to the x-axis is shown in the given graph. Draw the graph of electric field strength.

The electrical potential function for an electrical field directed parallel to the x-axis is shown in the given graph. Draw the graph of electric field strength.

The electrical potential function for an electrical field directed parallel to the x - axis is shown in (Fig. 3.152). . The magnitude of the electric field in the x - direction in the interval 4 le x le 8 is

Draw a plot showing the variation of electric field E

Due to an electric dipole shown in fig., the electric field intensity is parallel to dipole axis :

Due to an electric dipole shown in fig., the electric field intensity is parallel to dipole axis :

Variation of electrostatic potential along the x - direction is shown in (Fig. 3.142). The correct statement about electric field is .

Variation of electrostatic potential along the x - direction is shown in (Fig. 3.142). The correct statement about electric field is .

We know that electric field (E ) at any point in space can be calculated using the relation vecE = - (deltaV)/(deltax)hati - (deltaV)/(deltay)hatj - (deltaV)/(deltaz)hatk if we know the variation of potential (V) at that point. Now let the electric potential in volt along the x-axis vary as V = 2x^2 , where x is in meter. Its variation is as shown in figure Draw the variation of electric field (E ) along the x-axis.