Right. The total field within the conducting sheet will be zero. What's the contribution from the surface charges?Rib5 said:Wouldn't the field inside the sheet be 0 since it is a conductor?
The term "field" refers to the force exerted by a charged particle on other charged particles in its vicinity. It can also be described as the region of space where the effect of the charged particle's force can be felt.
To calculate the field from a single point charge, you can use the formula E = k*q/r^2, where E is the electric field, k is the Coulomb's constant, q is the charge of the particle, and r is the distance from the particle to the point where you want to calculate the field.
Yes, the field from a charge can be negative. This indicates that the force exerted by the charged particle is in the opposite direction of the field. A negative field can also represent a repulsive force between two particles with the same charge.
The field from a charge decreases as the distance from the charge increases. This is because the force exerted by a charged particle is inversely proportional to the square of the distance between the particles. As the distance increases, the force decreases, and therefore the field decreases.
Yes, the field from multiple charges can be calculated using the same formula as for a single charge. However, you must take into account the contribution of each individual charge and add them together to find the total field at a given point. This is known as the principle of superposition.