Consider a very large tank filled with 200 liters of fresh water at time t = 0. Suppose that brine with 5 grams of salt per liter is flowing into the tank at a rate of 10 liters per minute. The contents of the tank are draining at a rate of 5 liters per minute. Assume that the liquid draining from the tank is perfectly mixed. Write a differential equation with initial conditions describing the change in salt in the tank with respect to time. Is this differential equation separable? You do not need to solve this differential equation.
Consider a very large tank filled with 200 liters of fresh water at time t = 0. Suppose that brine with 5 grams of salt per liter is flowing into the tank at a rate of 10 liters per minute. The contents of the tank are draining at a rate of 5 liters per minute. Assume that the liquid draining from the tank is perfectly mixed. Write a differential equation with initial conditions describing the change in salt in the tank with respect to time. Is this differential equation separable? You do not need to solve this differential equation.
Consider a very large tank filled with 200 liters of fresh water at time t = 0. Suppose that brine with 5 grams of salt per liter is flowing into the tank at a rate of 10 liters per minute. The contents of the tank are draining at a rate of 5 liters per minute. Assume that the liquid draining from the tank is perfectly mixed. Write a differential equation with initial conditions describing the change in salt in the tank with respect to time. Is this differential equation separable? You do not need to solve this differential equation.
Consider a very large tank filled with 200 liters of fresh water at time t = 0. Suppose that brine with 5 grams of salt per liter is flowing into the tank at a rate of 10 liters per minute. The contents of the tank are draining at a rate of 5 liters per minute. Assume that the liquid draining from the tank is perfectly mixed. Write a differential equation with initial conditions describing the change in salt in the tank with respect to time. Is this differential equation separable? You do not need to solve this differential equation.
With integration, one of the major concepts of calculus. Differentiation is the derivative or rate of change of a function with respect to the independent variable.
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