Mixing problem Two tanks X and Y are interconnected (see figure). Tank X initially contains 100 liters of brine in which 5 kg of salt is dissolved, tank Y initially contains 100 liters of brine in which 2 kg of salt is dissolved. Initially at time t = 0: a) Pure water flows in tank X at a rate of 6 liters / min b) The brine flows from tank X to tank Y at a rate of 2 liters / min. c) The brine is pumped from the tank Y to the tank X at a rate of 2 liters / min. d) And the brine flows out of the Y tank away from the system at a rate of 6 liters / min. Do the local analysis of everything you can. Subject: Differential equations
Mixing problem Two tanks X and Y are interconnected (see figure). Tank X initially contains 100 liters of brine in which 5 kg of salt is dissolved, tank Y initially contains 100 liters of brine in which 2 kg of salt is dissolved. Initially at time t = 0: a) Pure water flows in tank X at a rate of 6 liters / min b) The brine flows from tank X to tank Y at a rate of 2 liters / min. c) The brine is pumped from the tank Y to the tank X at a rate of 2 liters / min. d) And the brine flows out of the Y tank away from the system at a rate of 6 liters / min. Do the local analysis of everything you can. Subject: Differential equations
Linear Algebra: A Modern Introduction
4th Edition
ISBN:9781285463247
Author:David Poole
Publisher:David Poole
Chapter4: Eigenvalues And Eigenvectors
Section4.6: Applications And The Perron-frobenius Theorem
Problem 65EQ
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