-2t A tank initially contains 10 liters of water and 5 grams of salt. Salt water...
(1 point) A tank initially contains 25 liters of salt water solution with 10 grams of salt dissolved in it. Salt water containing one gram of salt per liter pours in at the rate of one liter per minute and the well-stired mixture drains out at the rate of 2 liters per minute. How many grams of salt will be in the tank after one minute? Answer: grams of salt.
11. A tank contains 200 liters of fluid in which 30 grams of salt is dissolved. Brine containing 1 gram of salt per liter is then pumped into the tank at a rate of 4 L/min. The well-mixed solution is pumped out at the same rate. Find the number of grams of salt in the tank at time t.
2. A tank contains 100 gallons of pure water. Beginning at t O, a salt water solution containing 0.2 pounds of salt per gallon is pumped into the tank at a rate of 3 gallons per minute. At the same time, a drain is opened at the bottom of the tank which allows the mixture to leave the tank at a rate 3 gallons per minute. Assume the solution is kept perfectly mixed. (a) What will be concentration of salt...
2. (10 points) An aquarium has a 1000 L tank containing 400 L of salt water with a concentra- tion of 210 grams per liter. A salt water solution with a concentration of 470 grams per liter is pumped into the tank at a rate of 5 liters per minute. The well-mixed solution is drained from the tank at a rate of 3 liters per minute. Additionally, the tank is uncovered, so fresh water evaporates from the tank at a...
2. A tank contains 100 gallons of pure water. Beginning at t O, a salt water solution containing 0.2 pounds of salt per gallon is pumped into the tank at a rate of 3 gallons per minute. At the same time, a drain is opened at the bottom of the tank which allows the mixture to leave the tank at a rate 3 gallons per minute. Assume the solution is kept perfectly mixed. (a) What will be concentration of salt...
4. A tank initially contains 100 liters (L) of water with a salt concentration of 20 g/L. A mixture with a salt concentration of 5 g/L flows into the tank at a rate of 5 Umin while the well-mixed fuid in the tank flows out at the rate of 3 L/min. Determine the concentration of salt (g/L) in the tank when the volume in the tank reaches 400 liters.
A tank initially contains 300 L of water, in which is dissolved 10 kg of salt. A salt water solution containing 0.25L enters the tank at a rate of 4L per minute. Solution leaves the tank at the rate of 6L per minute. Find the concentration of salt in the tank after 100 minutes. C(100) - x kg/L. Enter x in decimal form with 3 decimal digits. Answer:
Two tanks are interconnected. Tank A contains 70 grams of salt in 30 liters of water, and Tank B contains 60 grams of salt in 20 liters of water. A solution of 1 gram/L flows into Tank A at a rate of 8 L/min, while a solution of 5 grams/L flows into Tank B at a rate of 6 L/min. The tanks are well mixed. The tanks are connected, so 10 L/min flows from Tank A to Tank B, while...
Select the best alternative 1. (6 points) A 100-liter tank initially contains 40 liters of water with 4 grams of dissolved sodium chloride. A solution of 1 gram per liter of sodium chloride flows into the tank at the rate of 3 liters per minute. Both solutions mix perfectly. The mixture is extracted by means of a pump at a rate of 5 liters per second. Let ? (?) be the mass of sodium chloride present in the tank at...
(1 point) A large tank contains 500 liters of a salt solution which has a concentration of 0.55 kilograms per liter. A salt solution which has a concentration of 0.7 kilograms per liter is added to the solution at a rate of 40 liters per minute. At the same time, the solution drains from the tank at 40 liters per minute. Find the amount of the salt in the solution as a function of t: S = kilograms