Summary




























POP4 20.25a
A rod of length L has a nonuniform charge density λ = αx, where α is a positive constant. What are the units of α? Serway POP4 20.P.25
A. C/m
B. C/m2
C. C/m3
D. C2/N·m2
Answer















POP4 20.28
How many electrons should be removed from a 0.300-m-radius metal sphere to produce a 7.50-kV potential at the surface?
A. 5.38×108
B. 2.24×1010
C. 1.56×1012
D. 8.77×1014
Answer













Knight2 stt 30.3
Which set of equipotential surfaces matches this electric field?
Knight2 Stop to Think 30.3
Answer















Walker5e 20.48a
Walker5e figure 20-36
Equipotential lines for a system are shown in the figure above. In which direction does the electric field point?
four possible directions
Answer















Walker5e 20.89
Walker5e figure 20-36
Notice in the figure above that the electric potential increases by 10.0 V as one moves 0.040 m in the positive x direction, and increases by 10.0 V as one moves 0.020 m in the positive y direction. Find the x- and y-components of the field to find the magnitude of E.
A. 559 V/m
B. 500 V/m
C. 250 V/m
D. 10 V/m
Answer



































 



B. C/m2

The units of λ must be C/m, and because the units of x are meters, the units of α must be C/m2, so that
λ = αx = (C/m2)×(m) = C/m.





















 



C. 1.56×1012






















 



Knight2 Stop to Think 30.3
The best answer is (c). The electric field points "downhill" on the potential surface, so that rules out (d), (e), and (f). The magnitude of the electric field is the slope of the potential surface, so the equipotential lines should be more closely spaced where the field is strongest. That rules out (a) and (b).




















 



four possible directions
C.
The field points "downhill" on the potential surface, perpendicular to the equipotential lines, hence it must point down and to the left, in direction C.




















 


Walker5e figure 20-36 field components
A. 559 V/m