# What is the direction of the electric field at the center of the square?

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This field is directed away from the charge Q, toward the center.

## What is the value of the electric field at the center of the square?

Two other equal charges are placed on the other opposite vertices and of the same square. At the centre of the square the electric field intensities of these two charges are equal and opposite and hence cancel each other. At the centre of the square the net electric field intensity is zero.

## How do you find the direction of an electric field?

The direction of the electric field is always directed in the direction that a positive test charge would be pushed or pulled if placed in the space surrounding the source charge. Since electric field is a vector quantity, it can be represented by a vector arrow.

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## Which formula expresses the value of the electric potential at the center of the square?

Thus total potential at the center V=4V1=ks42 q.

## What is the electric field at the centre?

The electric field at the centre of a uniformly charged ring is zero.

## What is the direction of the field?

Explanation: Electric field is electric force per unit charge. And the direction of the field is the direction of the electric force it would exert on a positive test charge.

## How is an electric field generated?

The electric force acts over the distance separating the two objects. … The space surrounding a charged object is affected by the presence of the charge; an electric field is established in that space. A charged object creates an electric field – an alteration of the space or field in the region that surrounds it.

## What are the strength and direction of the electric field?

The direction of the electric field due to positive point charge is always acts away from the point charge and electric field due to the negative charge acts towards the negative charge. The electric field is a vector quantity. They cannot be added directly, but can be added vectorially.

=509 volt.

## What is the absolute potential at the center of the square?

The absolute potential at the exact center of a square is 3.0 V when a charge of +Q is located at one of the square’s corners.

## How do you find the potential at a point?

The equation for the electric potential due to a point charge is V=kQr V = kQ r , where k is a constant equal to 9.0×109 N⋅m2/C2.

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## What is the relation between electric field and potential?

The relationship between potential and field (E) is a differential: electric field is the gradient of potential (V) in the x direction. This can be represented as: Ex=−dVdx E x = − dV dx . Thus, as the test charge is moved in the x direction, the rate of the its change in potential is the value of the electric field.

## What is the electric field due to a ring?

A ring of radius R has charge -Q distributed uniformly over it. Calculate the charge (q) that should be placed at the center of the ring such that the electric field becomes zero at a point on the axis of the ring distant R from the center of the ring. The value of q is (Q/4) x ​.

## Why electric field lines do not have sudden breaks?

An electrostatic field line is a continuous curve because a charge experiences a continuous force when placed in an electrostatic field. The field line cannot have sudden breaks because the charge moves continuously and does not jump fom one point to another.