Consider the system of equation: and 2x+3y=z=8 2-4y+2z = -1 5x + 2y = 15 2x+3y-z = 8 The second system is obtained from the first by adding twice the first equation to the second equation, and then swapping the two equations. What is true about the solutions of the two systems? A solution to the second system can be obtained from a solution to the first system, by multiplying each value by 2 and swapping consecutive values The solutions of the two systems have no relation The two systems have exactly the same solutions A solution to the second system can be obtained from a solution to the first system, by multiplying each value by -2

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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Consider the system of equation:
and
2x+3y-z = 8
x-4y+2z = -1
5x + 2y = 15
2x+3y-z = 8
The second system is obtained from the first by adding twice the first equation to the second
equation, and then swapping the two equations. What is true about the solutions of the two
systems?
A solution to the second system can be obtained from a solution to the first system, by
multiplying each value by 2 and swapping consecutive values
The solutions of the two systems have no relation
The two systems have exactly the same solutions
A solution to the second system can be obtained from a solution to the first system, by
multiplying each value by -2
Transcribed Image Text:Consider the system of equation: and 2x+3y-z = 8 x-4y+2z = -1 5x + 2y = 15 2x+3y-z = 8 The second system is obtained from the first by adding twice the first equation to the second equation, and then swapping the two equations. What is true about the solutions of the two systems? A solution to the second system can be obtained from a solution to the first system, by multiplying each value by 2 and swapping consecutive values The solutions of the two systems have no relation The two systems have exactly the same solutions A solution to the second system can be obtained from a solution to the first system, by multiplying each value by -2
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