Map electric fields created by real charge distributions—from point charges to rings, rods, and sheets. This mixed-difficulty quiz targets the ideas behind Coulomb’s law, symmetry, and superposition s...
Pick a difficulty and question count to begin.
Electric fields from continuous charge distributions can look intimidating, but most problems reduce to smart setup: choose coordinates, exploit symmetry, and apply superposition correctly. You’ll practice turning a physical picture into the right differential element (dq) and field contribution (dE).
Each question uses 4 options and there’s no timer, so you can focus on reasoning and units rather than speed. Before you begin, pick how many questions you want to attempt and select a difficulty level that matches your current comfort.
Many wrong answers come from mixing up field and potential, choosing the wrong distance in the denominator, or forgetting vector direction. Another frequent slip is treating a non-uniform distribution like it’s uniform, or assuming symmetry where it doesn’t exist.
Because the difficulty is mixed, you’ll see a blend of conceptual checks (direction, scaling, symmetry) and calculation-focused setups (integrals for rods, rings, disks, and infinite lines/planes). The progression is designed so easier items reinforce the core patterns, while harder ones test multi-step setup and careful component reasoning.
If you want a smoother run, start with fewer questions at an easier setting, then increase the count or difficulty once your setup steps feel automatic.
What is the direction of the electric field created by a positive point charge?
What happens to the electric field between two parallel plates when the voltage increases?
What is the formula for the electric field due to a point charge?
This quiz has 113 questions on electric fields from charge distributions.
No. The quiz has no timer, so you can work at your own pace.
Every question is multiple-choice with 4 options.
Yes. You can select your preferred question count and difficulty before starting.
Expect fields from rods, rings, disks, sheets, and other continuous distributions using symmetry and superposition.

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