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+1. (6 pts) Let Pr=-1.25P-1 + 18 be a linear DDS. a) Calculate the equilibrium value for this DDS. Round to 2 decimal places as needed. +1 Pe= 23.62 -1.251 +18= b) Suppose the initial value is Po = 62. Find the explicit solution. bloode +1 Pn = 1.25 (62) +18= - 59 ½ c) Determine the stability of the equilibrium. Give a reason for your answer. nodw siquo- _) = (x) (U) is an eigenvector, then we can use +14 4. (4 pts) The solution of a system of linear equations in the variables x, y, and z using the Gauss-Jordan method is represented by the following augmented matrix: + 1 0-5-11 0 1 16 12 0 0 00 (a) Write the general solution for this system in terms of the variable z. (Hint: Your answer should give x, and y in terms of z ). (x, y, z) = (- 1 8 6) (b) Write the specific solution for this system as a 3-tuple when z = 2. (x, y, z) = (_ 2 24 16 nut solutions

+1. (6 pts) Let Pr=-1.25P-1 + 18 be a linear DDS. a) Calculate the equilibrium value for this DDS. Round to 2 decimal places as needed. +1 Pe= 23.62 -1.251 +18= b) Suppose the initial value is Po = 62. Find the explicit solution. bloode +1 Pn = 1.25 (62) +18= - 59 ½ c) Determine the stability of the equilibrium. Give a reason for your answer. nodw siquo- _) = (x) (U) is an eigenvector, then we can use +14 4. (4 pts) The solution of a system of linear equations in the variables x, y, and z using the Gauss-Jordan method is represented by the following augmented matrix: + 1 0-5-11 0 1 16 12 0 0 00 (a) Write the general solution for this system in terms of the variable z. (Hint: Your answer should give x, and y in terms of z ). (x, y, z) = (- 1 8 6) (b) Write the specific solution for this system as a 3-tuple when z = 2. (x, y, z) = (_ 2 24 16 nut solutions

Calculus: Early Transcendentals
Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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+1. (6 pts) Let Pr=-1.25P-1 + 18 be a linear DDS. a) Calculate the equilibrium value for this DDS. Round to 2 decimal places as needed. +1 Pe= 23.62 -1.251 +18= b) Suppose the initial value is Po = 62. Find the explicit solution. bloode +1 Pn = 1.25 (62) +18= - 59 ½ c) Determine the stability of the equilibrium. Give a reason for your answer. nodw siquo- _) = (x)
Transcribed Image Text:+1. (6 pts) Let Pr=-1.25P-1 + 18 be a linear DDS. a) Calculate the equilibrium value for this DDS. Round to 2 decimal places as needed. +1 Pe= 23.62 -1.251 +18= b) Suppose the initial value is Po = 62. Find the explicit solution. bloode +1 Pn = 1.25 (62) +18= - 59 ½ c) Determine the stability of the equilibrium. Give a reason for your answer. nodw siquo- _) = (x)
(U) is an eigenvector, then we can use +14 4. (4 pts) The solution of a system of linear equations in the variables x, y, and z using the Gauss-Jordan method is represented by the following augmented matrix: + 1 0-5-11 0 1 16 12 0 0 00 (a) Write the general solution for this system in terms of the variable z. (Hint: Your answer should give x, and y in terms of z ). (x, y, z) = (- 1 8 6) (b) Write the specific solution for this system as a 3-tuple when z = 2. (x, y, z) = (_ 2 24 16 nut solutions
Transcribed Image Text:(U) is an eigenvector, then we can use +14 4. (4 pts) The solution of a system of linear equations in the variables x, y, and z using the Gauss-Jordan method is represented by the following augmented matrix: + 1 0-5-11 0 1 16 12 0 0 00 (a) Write the general solution for this system in terms of the variable z. (Hint: Your answer should give x, and y in terms of z ). (x, y, z) = (- 1 8 6) (b) Write the specific solution for this system as a 3-tuple when z = 2. (x, y, z) = (_ 2 24 16 nut solutions
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