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(Solved): Potential Energy due to niform Electric Field Consider the 1D motion of a charge q>0 along with ...



Potential Energy due to Úniform Electric Field Consider the 1D motion of a charge

q>0

along with the vertically down uniform electric field

E=-|E|<0

generated by a pair of charged parallel plates. Choosing up as the positive direction, let

h_(+)

be the height of the positively charged plate and

h_(-)

be the negatively charged plate such that

h_(+)>h_(-)

. For the time being, we ignore gravity. (a) Let

h

be in

h_(-)<=h<=h_(+)

. At the height

h

, draw a free-body diagram. (b) The direction of the electrostatic force is downward. Let us define the distance traveled

d:=h_(-)-h_(+)<0

, from

h_(+)

to

h_(-)

. Calculate the total work

W

done by electrostatic force force along with

d

. (c) Choose a correct statement: 1)

W>0,2

. (d) Find a relation among

K_(+-),W

, applying the Work-Energy Theorem, where

K_(+-)

stands for the kinetic energy of

q

at

+-

-plate. (e) If it is under the uniform gravity

g=-|g|<0

, as well as electric field

E

, how do we modify the above result? Now, suppose the gravity is negligible. (f) The associated potential energy provides the work

W

. If

U_(+-)

are the potential energies at

h_(+-)

, i.e., at

+-

-plate, find a relation among

U_(+-),W

. (g) If we choose the voltage of the lower plate

V_(0)

, relative to the earth, how much is the electric potential of the upper plate? Note that electric potential is the potential energy per unit charge.

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