Figure 1: Probe, cable, and oscilloscope form a system that makes or breaks the accuracy of signal acquisitions |
That's where the probe comes in as it forms that link between the circuit and oscilloscope. At the same time as it performs that mechanical function, we must depend on our probe to faithfully transfer the signal of interest to the oscilloscope without making a mess of it. To that end, when we consider probes it's best to not limit ourselves to the actual probe itself, but rather to consider the combination of probe, coaxial cable, and oscilloscope as a system (Figure 1).
When thinking about probes, it's also critical to have what we like to call "situational awareness." How is your oscilloscope going to be set up for a given measurement? What features does it bring to the table, and what are its limitations? Most importantly, how do those strengths and limitations match up against the signal of interest and the DUT? We want to be sure that the oscilloscope/probe/cabling system won't contribute to artifacts in the measurement, and that the system's capabilities exceed the requirements for measuring that signal.
There are a few figures of merit (or attributes of merit) with respect to the probing system. For one, as a mechanical interface, it must match the DUT's geometry. It must be mechanically stable in its connections to the signal and return paths. It should introduce minimal discontinuity, and it should not pick up RF interference.
The input impedance to the probe the DUT sees, or the loading the probe imposes on the DUT, is an important attribute. If the probe-system impedance is too low relative to the DUT's impedance, the DUT's output signal(s) will be adversely affected. Bear in mind that the probe-system impedance will typically vary with frequency.
Of course, there's the issue of single-ended vs. differential signals. The former is referenced to local ground, but if signals are differential, you lose common signal information. In many cases, differential measurement can be made using two single-ended probes and calculating the differential and common signal components using the oscilloscope's math functions. This approach will provide both differential and common signal information.
Another important characteristic of the probe-cable-oscilloscope system is its bandwidth, typically defined as the frequency at which its transfer function is -3 dB below its bandpass value (also known as the "half-power" point). This is usually defined based on a fixed source impedance of 50 Ω.
When the DUT output impedance is not 50 Ω, the bandwidth of the measurement system will depend on the DUT's properties.
Finally, there's signal-to-noise ratio (SNR). The oscilloscope's amplifier noise can be on the order of 150 μVRMS. If we are not careful about the probe tip's signal-return geometry, RF pickup noise can be as high as 10-30 mVpk-pk or more. If we're probing volt-level signals, SNR can be as high as 60 dB. But if the signal we're hunting is millivolt-level, the SNR can be much smaller. Improving the SNR means paying attention to the probe-cable-oscilloscope system.
Hopefully, that provides a bit of overall perspective on probes. We'll begin an in-depth look at the classic 10x passive probe in an upcoming post.
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