In this lab step responses of RC and RLC circuits will be generated and studied.
1. Construct the circuit shown in figure 1.
| Predicted | Measured | |
| Initial Value, vout(0) | ||
| Final (steady-state) Value, vout,ss = vout(&infin) | ||
| 10% - 90% Rise Time, Tr | ||
| (Within 5%) Settling Time, Ts | ||
| Percent Overshoot, 100%(peak value - vout,ss) / vout,ss | ||
| Time Constant, τ |
2. Determine values of R, L, and C for the circuit shown in figure 3 so that
the step response is a damped sinusoid with an exponential decay governed
by a α of 105 (i.e. the damped sinusoidal response goes
to e-1 of its final value in 10 μseconds) and a frequency
of 1MHz. Use the 0.47mH inductor in your parts kit for L.
| Predicted | Measured | |
| Initial Value | ||
| Final Value | ||
| Rise Time | ||
| Settling Time (within 5%) | ||
| Percent Overshoot | ||
| α | ||
| ω |