The electric field exerts a force on the charges which attempts to return the capacitor back to equilibrium, with balanced charges on each plate. Now for the real thing: when charging a capacitor, the electric field pushes the capacitor plates together. That's likely squeezing some residual gas out...This energy is stored in the electric field. From the definition of voltage as the energy per unit charge, one might expect that the energy stored on this ideal capacitor would be just QV.Electric field strength at a point in an electric field is the force acting on unit positive charge placed at that point. The units are N/C or V/m - N/C is usually used for field strengths around point charges (in radial fields) and V/m for uniform fields (between capacitor plates etc.)The strength of the electric field in the space surrounding a source charge is known as the electric field intensity. Example: A uniform electric field can be created between two charged parallel plates or capacitors. Q.2. Why is the electric field inside a conductor zero?This question apparently comes after an EARLIER one, where you were told either the voltage across the same capacitor or the total charge stored in it. You can't answer THIS one without that information.
Energy Stored on a Capacitor | Electric Field Energy in Capacitor
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Electric Field Strength
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First you have to calculate the capacitance of a parallel plate capacitor with two plates that every have a space of 6.76 x 10^-4 sq. meters and a distance of 1.3 x 10^ -Three meters
ε = 8.854 x 10^-12 farads in line with meter
C = ε*A/d= (8.854 x 10^-12)(6.seventy six x 10^-4)/(1.Three x 10^-3)= 4.6 x 10^-12 farads
Since C is defined as Q/V, V = Q/C = (0.708 x 10^-9)/(4.6 x 10^-12) = 154 volts
E = V/d = 154/(1.Three x 10^-3) = 118,000 volts in line with meter
If the plates are separated by way of 2.6 mm, C = 2.Three x 10^-12 farads, V = 308 volts
E = V/d = 308/(2.6 x 10^-3) = 118,000 volts in line with meter
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