I want to know how to find out fan speeds at a certain volts. So i can find out roughly the static pressure of those rpms and therefore use them in a watercooling setup i plan on doing.
You really don't need to go into that much detail tbh.
Massively overthinking things to say the least...
When you run fans at low speeds - let's say 5v. There will be such little difference between performance of each it really wouldn't matter. I mean, even if at 5v one fan had a static pressure of 1, whilst the other was at 0.5, that will only equate to 1 or 2 degrees increase in temps - if that. If you have enough rads, the rads don't even get hot as the heat dissipates well before they have a chance to.
Take mine for example -
When I had my 3770k and 670 both on the 360 rad, when both were being stressed on Heaven or something, that's when the rad got warm, and so fan speed may matter a little more - by which I mean, the difference between 5v and 7v equated to about 5-10 degrees difference.
However, after adding a second 240mm rad, even under load, the heat is dissipated so quickly that the rads never get hot, and so even under load, the difference between 5v and even 12v is only a couple of degrees.
If you have enough rads, you can get away with running near enough any fan you want, on as low a speed as you want.
If you were running a CPU only on a single slim 240mm rad - like the H100 for example, then the fan choice will make much more of a difference. But in custom loops, if you do it properly and add a decent amount of rad space, then you shouldn't have any problems at all.
For reference, my CPU is at 4.6ghz (1.3v ish), and my 670 is at 1200mhz - and with every fan in my case at 5v, and the pump at the lowest speed setting, temps don't really go above 65 degrees C. Any higher overclocks, and temperatures increase because the waterblocks are unable to absorb the heat quick enough for the coolant to take away the heat. Even at these values, changing my fan speed from 5v to 7v or 12v makes only a few degrees difference to core temps, as the rad space is easily enough anyway.