How does the “diode check” mode of a multimeter work?

1. Equivalent circuit

Page 8: Continuity/diode test

Uses 0.5 mA±0.2% constant current source

In this mode, the display shows units of volts until the voltage between the leads is greater than about 1.1 V above which the display shows OPEN. The open-circuit voltage was measured with a 10 MΩ input resistance meter to be about 2.4 V.

multimeter diode check
Figure 1. Equivalent circuit. CircuitLab link

Figure 1 shows a simple equivalent circuit to emulate this behavior. When the meter leads are not connected to a device, the test current source is forced through the zener diode, which breaks down at 2.4 V. Since this is larger than the 1.1 V threshold, the meter displays OPEN.

  • What is the largest value of resistance that will cause the meter to display a voltage instead of OPEN. ?

Think first, then click to view the answer

\(R = 1.1\,\mathrm{V} \, / \, 0.5\,\mathrm{mA} = 2.2\,\mathrm{k\Omega}\)

Placing the probes across a particular nominal 2.2 kΩ resistor displayed 1.079 V, implying a resistance of 2158 Ω, which confirms our understanding.

2. Diode check(ing)

multimeter diode check dut
DUT frequently stands for “device under test”

Given the equivalent circuit, you can see how to interpret the display of a multimeter in this mode.

This particular meter will not show the forward voltage of diodes with large forward voltages, such as LEDs.

IV curves all colours
Figure 2. From LEDnique.com

Notice how the forward voltages are inversely proportional to wavelength?

The energy of a single photon is \(E = \dfrac{h\, c}{\lambda}\), where h is the Planck constant 6.626×10−34 J s.

The bandgap of a semiconductor sets the lowest photon energy or longest wavelength (for a direct-bandgap material) of possible.

What wavelength of photons would silicon emit?

Compute first, then click to check your answer
\[\begin{align} \lambda_{\mathrm{Si}} &= \frac{h\, c}{E_{g,\mathrm{Si}}\, q} \\ &= \frac{6.626\times 10^{-34} \,\mathrm{J\,s} \cdot 3.0\times 10^8 \,\mathrm{m/s}}{1.12\,\mathrm{eV} \cdot 1.602\times 10^{-19}\,\mathrm{C}} \\ &= 1100\,\mathrm{nm} \end{align}\]

How do these units work out??

lumex led colors
Figure 3. From Lumex LED Color Guide