Mixture Problems A 1500 gallon tank initially contains 600 gallons of water with 5 lbs of salt dissolved in it. Water enters the tank at a rate of 9 gal/hr and the water entering the tank has a salt concentration of (1+cos(t)) Ibs/gal. If a well mixed solution leaves the tank at a rate of 6 gal/hr, how much salt is in the tank when it overflows? Solve the equation via MATLAB making sure that you passed though the following: 1. Initialization of variables 2. Setting up the Volume Equation 3. Settimg Up the differential equation 4. Listing down initial Conditions 5. Plugging in Conditions. 6. Finding the resulting model 7. Finding the concentration when the tank overflows 8. Graph the solutions
Mixture Problems A 1500 gallon tank initially contains 600 gallons of water with 5 lbs of salt dissolved in it. Water enters the tank at a rate of 9 gal/hr and the water entering the tank has a salt concentration of (1+cos(t)) Ibs/gal. If a well mixed solution leaves the tank at a rate of 6 gal/hr, how much salt is in the tank when it overflows? Solve the equation via MATLAB making sure that you passed though the following: 1. Initialization of variables 2. Setting up the Volume Equation 3. Settimg Up the differential equation 4. Listing down initial Conditions 5. Plugging in Conditions. 6. Finding the resulting model 7. Finding the concentration when the tank overflows 8. Graph the solutions
Chapter7: Input/output Technology
Section: Chapter Questions
Problem 6VE
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