sprintcar:
Well then, that makes it more interesting! For that situation, you're gonna have to use Bernoulli's equation. Unless you have a significant height change, you can ignore potential energy effects. For simplicity you could also ignore frictional losses. That would give you:
(P/rho)ref. - (P/rho)disc. = (V^2/2)disc. - (V^2/2)ref. Where:
P = pressure
rho = density
V = velocity
ref. = conditions at reference point upstream of discharge
disc. = conditions a discharge
If you are working with an incompressible fluid at (near) constant temperature between the upstream reference point and the discharge point, you can assume a constant fluid density.
To calculate the outlet velocity, you must know the upstream pressure, and either the upstream flow (use the equation in my previous post to solve for velocity) or the upstream velocity. You must also know the discharge pressure. Plug these into Bernoilli's equation and solve for the discharge velocity. Then use the equation from my previous post.
Hope this helps
jproj