1. The problem statement, all variables and given/known data Water flows from a tank of constant cross-sectional area 54 ft2 through an orifice of constant cross-sectional area 1.7 ft2 located at the bottom of the tank. Initially the height of the water in the tank was 20 and its height t sec later is given by the following equation. How fast was the height of the water decreasing when its height was 9 ft? (Round your answer to two decimal places.)____________1 ft/sec 2. Relevant equations 2(sqrt H) +1/24t-2(sqrt 20)=0 (0<=t<=50(sqrt 20)) 3. The attempt at a solution First let me say that this is my very first post-so forgive if i did not do everything up to par. TIA for all the help this site will bring. Im almost clueless. I think I have to write it out; dH/dt 2H^2 + (1/24t)^2 -2(20)^2=0 then we have to minus the dH/dt chain rule out; 2(1/24t)(1/24) -2(20)^2=(1) dH/dt (4H) = 1/288t=4H dH/dt then divide out dH/dt = (1/288)/4h Am I even close?? thanks again and please advise if i am posting equations wrote!