Refer to Interactive Solution 19.37 to review a method by which this problem can be solved. The electric field has a constant value of 4.4 x 103 V/m and is directed downward. The field is the same everywhere. The potential at a point P within this region is 201 V. Find the potential at the following points: (a) 8.5 x 10-3 m directly above P, (b) 3.0 x 10-3 m directly below P, (c) 5.3 x 10-3 m directly to the right of P.
Given that
The electric field has a constant value of (E) =4.4 x 103 V/m and is directed downward.
The field is the same everywhere. The potential at a point P within this region is(V1) =201 V.
We know that
dV =E*d
V1 -V2 =E*d
a)
201 -V2 =4.4 x 103 V/m*(8.5 x 10-3 m)=37.4 then V2 =163.6V
Taking P as reference and said that electric field directed downwards then s
points above P has higher potetnial and points below p has low potential and option c) zero since both are in same plane
Got it
Similarly by using above formula we find rest of the values.
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