A brine solution of salt flows at a constant rate of 6 L/min into a large tank that initially held 100 L of pure water. The solution inside the tank. kept well stirred and flows out of the tank at a rate of 5 L/min. If the concentration of salt in the brine entering the tank is 0.5 kg/L, determine the mass of salt in the tank after t min. When will the concentration of salt in the tank reach 0.2 kg/L? Determine the mass of salt in the tank after t min. mass=0.5(100+1)-5-10¹¹ (100+1) 7 kg When will the concentration of salt in the tank reach 0.2 kg/L? The concentration of salt in the tank reach 0.2 kg/L after minutes. (Round to two decimal places as needed.)

Q: Tank A initially holds 100 gallons of brine that contains 100 lbs of salt while tan B holds 100…

A: This is a problem of modeling differential equations.

Q: A tank contains 1000 liters (L) of a solution consisting of 140 kg of salt dissolved in water. Pure…

A:

Q: A tank contains 5000 liters (L) of a solution consisting of 88 kg of salt dissolved in water. Pure…

A: The differential equation for mixing in the tank is given by:                        where,Amount of…

Q: A solution containing 3g/L of a salt solution pours into a tank, initially half full of water, at a…

A:

Q: A brine solution of salt flows at a constant rate of 6 L/min into a large tank that initially held…

A:

Q: A $ 100 deposit is made into a college fund at the beginning of each month for 10 years. The fund…

A: Consider the given information. The deposit amount is $100. The rate is 9% and the time is 10 years.…

Q: A 5000 L tank is initially filled with pure water.  A copper sulfate (salt) solution of 100g/L flows…

A: NOTE: Refresh your page if you can't see any equations. . y=amount of salt at time t…

Q: 3. Show that Z, -

A: