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The electric potential in a certain region is plotted in the following graph
At which point is the magnitude of the [E]-field greatest?
- B
- In order to maximize the [E]-field we are looking for the steepest slope or the point at which the electric potential is decreasing the fastest
At which point is the direction of the [E]-field along the negative [x]-axis?
- C
- The slope is increasing and therefore we are gaining potential energy.
Suppose the electric field is zero in a certain region of space. Which of the following statements best describes the electric potential in this region?
- The electric potential is zero everywhere in this region.
- The electric potential is zero at at least one point in this region.
- The electric potential is constant everywhere in this region.
- There is not enough information given to distinguish which of the above answers is correct.
- Only knowing that the electric field is zero in one point does not indicate to us enough information to say anything about the electric potential.
The field-line representation of the [E]-field in a certain region in space is shown below. The dashed lines represent equipotential lines.
At which point in space is the [E]-field the weakest?
- [D]
- At point [D] the field lines are most sparse.
Compare the work done moving a negative charge from [A] to [B] and from [C] to [D]. Which one requires more work?
- More work is required to move a negative charge from [A] to [B] than from [C] to [D]
- Based on the number of intersections of field lines, it is indicated that a greater "distance" exists between [A] and [B].
- More work is required to move a negative charge from [C] to [D] than from [A] to [B]
- The same amount of work is required to move a negative charge from [A] to [B] as to move it from [C] to [D]
- Cannot determine without performing the calculation
Compare the work done moving a negative charge from [A] to [B] and from [A] to [D]. Which one requires more work?
- More work is required to move a negative charge from [A] to [B] than from [A] to [D]
- More work is required to move a negative charge from [A] to [D] than from [A] to [B]
- The "distance" created by the field is greater from [A] to [D] vs [A] to [B]
- The same amount of work is required to move a negative charge from [A] to [B] as to move it from [A] to [D]
- Cannot determine without performing the calculation