1. The problem statement, all variables and given/known data A tank contains 80 gallons (gal) of pure water. A brine solution with 2 lb/gal of salt enters at 2 gal/min, and the solution exits at 2 lb/gal. Find the amount of salt in the tank at any time... R1=C1Q1(c=concentration q=liquid substance or water ) this is the entering state C1=2 lb/gal Q1= 2gal/min R2=C2Q2(same as above but) this is the exit state C2= 2lb/gal Q2= unknown v= 80gallons 2. Relevant equations dx/dt = R1 - R2 dx/dt = C1*Q1 - C2*Q2 but C2= x / vf vf= v+ (Q1-Q2)t 3. The attempt at a solution I tried to "alterate the formula or relevant equation given of C2= x/vf to Q2= x/vf since i cant figure it out then vf= 80+(2-0)t ;since q2 is not given(is this proper?) vf=80+t then C2= x/(80+t) dx/dt = R1 - R2 dx/dt = C1*Q1 - C2*Q2 dx/dt= 2(2) - 2x/(80+t) dx/dt = 4 - 2x/(80+t) ;this is were I stuck up;; thought that it was separable but I knew from the start that altering the equation is completely insane,, please help me out guys,,, if only C2 is not given then Q2 shows,, this would be easy... please help me guys! An image is provided just in case to sum it up..