AP Physics C E and M 11.4: Electric Power
Describe energy transfer into, out of, or within an electric circuit through power, current, potential difference, and resistance.
- Syllabus
- Effective Fall 2025
- Course
- AP Physics C: Electricity & Magnetism
Describe energy transfer into, out of, or within an electric circuit through power, current, potential difference, and resistance.
A rotating, circular, conducting loop of area A and resistance R is in an external uniform
magnetic field of magnitude B that is directed in the -z-direction. At time t=0, the magnetic
field is perpendicular to the plane of the loop, as shown in Figure 1. The loop is rotating with
constant angular speed ω and period T about the dashed line that is along the diameter of the
loop. The value of the magnetic flux through the loop as a function of time t is Φ=BAcos(ωt).

Figure 1
On the axes shown in Figure 3, sketch a graph of the instantaneous power P dissipated by
the loop as a function of t during the time interval 0≤t≤T.

Figure 3
\multirow[t]{5}{*}{C} & For a curve that is approximately sinusoidal & Point C1 \\ \hline & For a curve that shows exactly two cycles & Point C2 \\ \hline &
| For a curve that starts at the origin and has equal maximum values and equal minimum values |
|---|
| Scoring Note: A curve that starts and ends at P=0 and has a single maximum can earn this point. |
& Point C3 \\ \hline & Example Response & \\ \hline & \multicolumn{2}{|c|}{Figure 3} \\ \hline
Indicate whether the sketch you drew in part C is or is not consistent with the bars that
you drew in part A. Briefly justify your answer by referencing the functional dependence
between P and ∣ε∣.
\multirow[t]{3}{*}{D} & For correctly indicating whether the representations are consistent in parts A and C & Point D1 \\ \hline & For a correct justification that indicates that the maxima and/or minima of the graph in part C align with the bars drawn in part A because P is proportional to E2 & Point D2 \\ \hline &
| Example Response |
|---|
| Yes, part C is consistent with part A. P is proportional to E2. When ∣E∣ is maximum, P is maximum. |
& \\ \hline \end{tabular}