n the figure two large, thin metal plates are parallel and close to each other. On their inner faces, the plates have excess surface charge densities of opposite signs and magnitude 7.52
Wow! 7.52*10^-22 C/m^2 is an extremely small charge! Taking into account that the charge of an electron is approximately 1.6*10^(-19) C, the charge density you list would mean that on average there is only one excess electron per 320 m^2 on the negatively charged plate! This hardly warrants using the continuum approximation below (one would need to assume the electron charge is quantum mechanically delocalized uniformly over the plate ), but I will approach the problem along that classical line anyway...
Hence in betweeen the plates,
E = -?/2e0 - ?/2e0 = -?/e0
= 7.5*10^-22 / 8.85*10^-12 = 0.85*10^-10
The electric field of an infinite plane charge density is
independent from the distance (E = sigma/eps0).
Because the charge densities on the plates are equal in magnitude
but of opposite charge, there is no net field outside the plates.
Between the plates the field lines point from the positive charge
density to the negative charge density, hence horizontally to the
left (c. 4)
Note that because there is no E field outside the plates, there is
no determined direction (what would be the direction of a vector of
zero length...?) Hence outside the plates the most appropriate
answer listed in (a) and (b) would be 6. Undetermined.

n the figure two large, thin metal plates are parallel and close to each other. On...
In the figure two large, thin metal plates are parallel and
close to each other. On their inner faces, the plates have excess
surface charge densities of opposite signs and magnitude 6.73 ×
10-22 C/m2. What is the magnitude of the electric field at points
(a) to the left of the plates, (b) to the right of them, and (c)
between them?
+ + + + + + + + TTTTTTTTTT
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