1. Solving one of the equations below for x or y would be an appropriate first step when solving the system of equations using the addition method. (Hint: not the substitution method!!) - 6x + 4y = - 12 3x + 2y = 18 Select one: True False
1. Solving one of the equations below for x or y would be an appropriate first step when solving the system of equations using the addition method. (Hint: not the substitution method!!) - 6x + 4y = - 12 3x + 2y = 18 Select one: True False
Algebra: Structure And Method, Book 1
(REV)00th Edition
ISBN:9780395977224
Author:Richard G. Brown, Mary P. Dolciani, Robert H. Sorgenfrey, William L. Cole
Publisher:Richard G. Brown, Mary P. Dolciani, Robert H. Sorgenfrey, William L. Cole
Chapter9: Systems Of Linear Equations
Section9.7: Puzzle Problems
Problem 31P
Related questions
Question
1. Solving one of the equations below for x or y would be an appropriate first step when solving the system of equations using the addition method. (Hint: not the substitution method!!)
- 6x + 4y = - 12
3x + 2y = 18
Select one:
True
False
2. Which option below would allow one to use the addition method to solve the system of equations below.
2x − 3y = 17
5x + 4y = 8
Select one:
a. Multiply the top equation by 4 and the bottom equation by - 3.
b. Multiply the top equation by 5 and the bottom equation by 2.
c. Multiply the top equation by 4 and the bottom equation by 3.
d. Multiply the top equation by - 5 and the bottom equation by - 2.
3. Find the x-intercept of the equation 2x + 3y − 6z = 12. Hint: Answer in the form ( x, y, z ).
Select one:
a. ( 2, 3, - 6 )
b. ( 0, 0, 6 )
c. ( 6, 0, 0 )
d. ( 0, 0, 0 )
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Follow-up Question
Which option below would allow one to use the addition method to solve the system of equations below.
2x − 3y = 17
5x + 4y = 8
Select one:
a.
Multiply the top equation by - 5 and the bottom equation by - 2.
b.
Multiply the top equation by 4 and the bottom equation by 3.
c.
Multiply the top equation by 5 and the bottom equation by 2.
d.
Multiply the top equation by 4 and the bottom equation by - 3.
Solution
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