Problem 5. A tank contains 13 liters of water to start, 9.5 liters of water flow into the tank while 3.5 liters of water flow out of the tank per minute. Write a differential for the amount of water A(t) (in liters) in the tank at time t in minutes. A(0) = = 0 Solve the differential equation: A(t) = dA Note: use A,A', etc instead of A(t), d✓ (t) in dt your answers. After you set up your differential equation you will have to set it equal to zero so that WeBWorK will understand your answer, do this in a way so that the highest order derivative has a positive coefficient.

Problem 5. A tank contains 13 liters of water to start, 9.5 liters of water flow into the tank while 3.5 liters of water flow out of the tank per minute. Write a differential for the amount of water A(t) (in liters) in the tank at time t in minutes. A(0) = = 0 Solve the differential equation: A(t) = dA Note: use A,A', etc instead of A(t), d✓ (t) in dt your answers. After you set up your differential equation you will have to set it equal to zero so that WeBWorK will understand your answer, do this in a way so that the highest order derivative has a positive coefficient.

Advanced Engineering Mathematics

10th Edition

ISBN:9780470458365

Author:Erwin Kreyszig

Publisher:Erwin Kreyszig

Chapter2: Second-order Linear Odes

Section: Chapter Questions

Problem 1RQ

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