
Introduction to Systems of Equations Substitution
Presentation
•
Mathematics
•
7th - 12th Grade
•
Hard
Joseph Anderson
FREE Resource
22 Slides • 9 Questions
1
Systems of Equations - Intro
​
2
3
4
Multiple Select
Check all that apply!
Identify all solutions to the given system of equations among the choices provided.
5x+2y=16
x+8y=26
(4,−2)
(0,8)
(2,3)
(10,2)
None of the these
5
6
7
Multiple Select
Check all that apply!
Identify all solutions to the given system of equations among the choices provided.
8x+7y=43
2x−7=−y
(13,−6)
(−3,8)
(2,3)
(1,5)
None of the these
8
9
10
Multiple Select
Check all that apply!
Identify all solutions to the given system of equations among the choices provided.
x+2y=4
3y+x=1
(10,−3)
(2,1)
(−5,2)
(0,2)
None of the these
11
12
13
Multiple Select
Check all that apply!
Identify all solutions to the given system of equations among the choices provided.
x−3y=4
6y−2x=4
(10,−3)
(2,1)
(−5,2)
(0,2)
None of the these
14
15
16
Multiple Select
Check all that apply!
Identify all solutions to the given system of equations among the choices provided.
y=2−6x
12x+2y=4
(3,−16)
(−1,8)
(0,2)
(−6,2)
None of the these
17
18
19
Multiple Select
Determine if each ordered pair is a solution to the system of equations .
5x−3y=8
−9x+2y=6
Check each one that IS a solution to the system of equations.
(0,3)
(5,−4)
(−2, −6)
(7,9)
None of these
20
21
22
Multiple Select
Determine if each ordered pair is a solution to the system of equations .
5x−3y=8
y=4x+2
Check each one that IS a solution to the system of equations.
(4,4)
(7,−1)
(0,2)
(−2,−6)
None of these
23
24
25
Multiple Select
Determine if each ordered pair is a solution to the system of equations .
3x−5y=4
−5x+4y=2
Check each one that IS a solution to the system of equations.
(6,8)
(3,1)
(−4,−4)
(−7,0)
None of these
26
27
28
Multiple Select
Determine if each ordered pair is a solution to the system of equations .
y=2x−3
6x−3y=9
Check each one that IS a solution to the system of equations.
(7,11)
(−1,8)
(4,−5)
(0,−3)
None of these
29
30
31
Systems of Equations - Intro
​
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