1. The problem statement, all variables and given/known data Water travels through a pipe with a radius of 1 inch at a speed of 2 m/s. There is a nozzle at the end of the pipe with a radius of 1/4 inch. The pipe is horizontal and 2m above the ground. How far does the water travel in the air before hitting the ground? r1 = 1 in. r2 = 1/4 in. V1 = 2 m/s y = 2 m 2. Relevant equations A1V1=A2V2 A = ∏r2 Δx = Vxt 3. The attempt at a solution I found that A1 = 3.14 in.2 and A2 = .20 in.2 I plugged those in and found V2 = 31.4 m/s2. Now I think I have to find t so I can work with Δx = Vxt but I'm not sure how to go about that or if that's even the direction I should be taking. EDIT: I tried using kinematics, re-arranging V2 = V0^2 + 2aΔx. I plugged my values in to -V0^2 / 2a = Δx and got -31.42 / 2(9.81) = 50.3 m Would that be correct?