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dY Find the general solution for = ([1, 1], [4, 4])Y and - dt give your answer in vector form. b) Use your answer from part a) to solve the system with the initial condition Y(0) = ([7], [8]) c) Check your answer from part b) (check the differential equations AND the initial condition). d) Use an online slope and direction field generator like the one I use in class to generate the solution curve along with the equilibrium solution that the solution curve approaches. Use -10 ≤ x ≤ 10, -15 ≤ y ≤ 15 and -∞ dY (1-1) Find the general solution for Y and give your answer in vector form. dt 4-4 b) Use your answer from part a) to solve the system with the initial condition Y(0) = c) Check your answer from part b) (check the differential equations AND the initial condition). d) Use an online slope and direction field generator like the one I use in class to generate the solution curve along with the equilibrium solution that the solution curve approaches. Use -1010, -15<<15 and -

dY Find the general solution for = ([1, 1], [4, 4])Y and - dt give your answer in vector form. b) Use your answer from part a) to solve the system with the initial condition Y(0) = ([7], [8]) c) Check your answer from part b) (check the differential equations AND the initial condition). d) Use an online slope and direction field generator like the one I use in class to generate the solution curve along with the equilibrium solution that the solution curve approaches. Use -10 ≤ x ≤ 10, -15 ≤ y ≤ 15 and -∞ dY (1-1) Find the general solution for Y and give your answer in vector form. dt 4-4 b) Use your answer from part a) to solve the system with the initial condition Y(0) = c) Check your answer from part b) (check the differential equations AND the initial condition). d) Use an online slope and direction field generator like the one I use in class to generate the solution curve along with the equilibrium solution that the solution curve approaches. Use -1010, -15<<15 and -

Linear Algebra: A Modern Introduction
Linear Algebra: A Modern Introduction
4th Edition
ISBN:9781285463247
Author:David Poole
Publisher:David Poole
Chapter2: Systems Of Linear Equations
Section2.4: Applications
Problem 16EQ
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dY Find the general solution for = ([1, 1], [4, 4])Y and - dt give your answer in vector form. b) Use your answer from part a) to solve the system with the initial condition Y(0) = ([7], [8]) c) Check your answer from part b) (check the differential equations AND the initial condition). d) Use an online slope and direction field generator like the one I use in class to generate the solution curve along with the equilibrium solution that the solution curve approaches. Use -10 ≤ x ≤ 10, -15 ≤ y ≤ 15 and -∞ dY (1-1) Find the general solution for Y and give your answer in vector form. dt 4-4 b) Use your answer from part a) to solve the system with the initial condition Y(0) = c) Check your answer from part b) (check the differential equations AND the initial condition). d) Use an online slope and direction field generator like the one I use in class to generate the solution curve along with the equilibrium solution that the solution curve approaches. Use -1010, -15<<15 and -<t<∞
Transcribed Image Text:dY Find the general solution for = ([1, 1], [4, 4])Y and - dt give your answer in vector form. b) Use your answer from part a) to solve the system with the initial condition Y(0) = ([7], [8]) c) Check your answer from part b) (check the differential equations AND the initial condition). d) Use an online slope and direction field generator like the one I use in class to generate the solution curve along with the equilibrium solution that the solution curve approaches. Use -10 ≤ x ≤ 10, -15 ≤ y ≤ 15 and -∞ dY (1-1) Find the general solution for Y and give your answer in vector form. dt 4-4 b) Use your answer from part a) to solve the system with the initial condition Y(0) = c) Check your answer from part b) (check the differential equations AND the initial condition). d) Use an online slope and direction field generator like the one I use in class to generate the solution curve along with the equilibrium solution that the solution curve approaches. Use -1010, -15<<15 and -<t<∞
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