The pump rate depends on voltage applied to the leads. This particular model provides 100 ml / minute at 12 Vdc (maximum voltage for the pump), or 1 ml / minute per 0.12 Volts. That's what the manufacturer's specification says, but if you're an engineer you know that doesn't necessarily correlate with what it actually does.
There will be non-linearity of response at the maximum and minimum voltages that the pump operates at (which is why I selected one with about the double the required flow rate), and the actual pump rate will be slightly different from the specification even in the linear region.
So I characterized the pump rate vs. voltage, adjusting the output at the power supply and letting it pump for 2 minutes. Then I simply measure what has accumulated in the fill cup and divide by two:
Multi-meter measuring the meter output:
Starting a run. I flip power on to the power supply when I hit start on the timer (I used my iPhone):
Accumulating during a test run:
Once I had collected this data, I plotted in MS Excel and added a trendline to provide an equation that I can use to determine required voltage for a given pump flow rate:
NOTE: This curve is only valid for this particular pump (although I would expect it to be similar for the same model # and length of tubing).
This graph of the raw data tells me to expect an increase in flow rate of 1 ml/minute for every 0.1332 V increase in the supply voltage. This is different from spec, and enough of a difference to be wildly off. It also indicates that the pump will stop pumping at 3.0346 V. Based on this characterization, the voltage required for a 40 ml / minute flow rate is about 8.36 Volts (0.1332 * 40 + 3.0346). If you just relied on the specification, you might set your voltage at 4.8V and only get a flow rate of 13.3 ml/min. That's why this type of characterization is important. It also allows me to experiment in the future with different flow rates.
The next step is to determine if the rate (which I measured over 2 minutes) is valid for the whole 10 minute run that I will require for the precipitation step of the process. As motors warm up the resistance in the coil tends to drop and they become slightly more efficient. So I set the voltage to 8.36 V and let it go for 10 minutes. When I finished, I was slightly under the required flow rate at a measured 39.6 ml/minute (total of 396 ml / 10 minutes), but that's close enough for me.
Picture during this run:
Another aspect of determining the required voltage for 40ml/min flow rate is to determine the sensitivity of the flow rate to a change in the supply voltage...if the flow rate changes "a lot" for a small change in voltage, then I might have issues with the accuracy of the power supply. Analog knobs on old analog supplies are touchy. So, from the data curve I generated, I calculate the required supply voltage tolerance for a flow rate tolerance of +/- 1 ml/min (i.e. what range of voltage gives me a range of 39 to 41 ml/minute). This turns out to be 8.36 +/- 0.135 V. So this is fairly easy to set the supply to and the power supply when adjusted is stable to within 0.01 V. So I know I'm good on this front. I didn't expect this to be a problem but it is worth checking.
So next step is to get it set up in my the darkroom where I will be mixing the emulsion. I'll need to hold the tubing above the mixing pot so that the tubing doesn't slip and so that it drips in correctly. I'll also need to set up the motor and supply as well. I'll post an update when I get that done.
-Jason