Kelvi

A parallel plate capacitor has a uniform electric field $E$ in the space between the plates. If the distance between the plates is $d$ and the area of each plate is $A,$ the energy stored in the capacitor is: $\newline (\varepsilon_0 =$ permittivity of free space $)$

medium

Electrostatic Potential and Capacitance

2021

physics

$\frac{1}{2} \varepsilon_0 E^2$

$\varepsilon_0 EAd$

Explanation

To solve this problem, we need to find the energy stored in a parallel plate capacitor. $\\$ Given: $\\$ • Electric field between the plates $E. \\$ • Distance between the plates $d. \\$ • Area of each plate $A. \\$ • Permittivity of free space $\varepsilon_0. \\$

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A parallel plate capacitor has a uniform electric field E E E in the space between the plates. If the distance between the plates is d d d and the area of each plate is A, A, A, the energy stored in the capacitor is:(ε0= \newline (\varepsilon_0 = (ε0​=permittivity of free space)))

Explanation

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A parallel plate capacitor has a uniform electric field $E$ in the space between the plates. If the distance between the plates is $d$ and the area of each plate is $A,$ the energy stored in the capacitor is: $\newline (\varepsilon_0 =$ permittivity of free space $)$