In this project, we will apply a time-varying volatge to a resistor using the Analog Discovery waveform generator. We will use the Analog Discovery oscilloscope to measure the resulting current and plot the voltage as a function of current. The resulting plot will show the resistor's voltage-current characteristic, or I-V curve.
Ohm's law provides the relationship between the voltage across a resistor and the current through it. Mathematically, Ohm's law is stated as:
$v = i \cdot R$
Where v is the voltage across the resistor, i is the resistor current, and R is the resistance.
Ohm's law can also be viewed as a voltage-current characteristic for the resistor. The voltage-current characteristic of a component is simply the relationship between voltage and current at the component's terminals. Often, the voltage-current characteristic is presented graphically; in graphical form, the voltage-current characteristic is called the i-v curve. The i-v curve for a resistor is displayed in Fig. 1. As Ohm's law would indicate, the i-v curve is a straight line with slope R. (Assuming that voltage is plotted on the vertical axis and current on the horizontal axis. If the axes are switched, the slope is $\frac{1}{R}$. Either approach is legitimate.)
The figure below is intended as a summary of the basic steps to create the resistor I-V curve. Your scope settings will likely be different than those shown, since your unknown resistor will likely differ from the one used to generate this figure.
7. Estimate the slope of the XY plot. This should be the same as the resistance of your unknown resistor.
8. Using the color code on the unknown resistance, determine the nominal resistance of the resistor. Compare this value with the estimated resistance determined in step 7 above.
9. Use your DMM to measure the resistance.