
Review System of Linear Equestions
Presentation
•
Mathematics
•
8th Grade
•
Medium
+3
Standards-aligned
Cynthia Careaga
Used 7+ times
FREE Resource
7 Slides • 16 Questions
1
Solving a System of Linear Equations
By Carly Rexing
2
Dropdown
3
Dropdown
4
Multiple Choice
y=7x+2 and y=7x−1
perpendicular
parallel
neither
Same line
5
Multiple Choice
y=4x−5 and y=4x−5
perpendicular
parallel
neither
Same Line
6
Multiple Choice
How Many Solutions
y = 12x + 4 and y = 12x +14
None
1
2
Infinite
7
Multiple Choice
How Many Solutions
y=−21x+1 and y=21x−5
None
1
2
Infinite
8
Multiple Choice
How many solutions
y=5x + 7 and y=5x + 7
None
1
2
Infinite
9
Solving Systems of Equations by Graphing
Algebra 1
10
Multiple Choice
What form do we need the equations to be in so that we can graph them?
Standard From
Slope-Intercept Form
Point-Slope Form
Any Form
11
One Solution
When you graph both equations they will cross in exactly ONE POINT. The INTERSECTION POINT is the ANSWER to the system.
12
No Solution
When you graph both equations they NEVER intersect. No intersection point means no solution.
13
Infinite Solutions
When you graph both equations and they overlap. When the lines overlap at every point it means they have infinite solutions. They are actually the same line.
14
Multiple Choice
If you graph 2 lines and they intersect at ONE point, how many solutions does the system have?
No Solution
Infinite Solutions
One Solution
None of These
15
Multiple Choice
If 2 lines never intersect, how many solutions does the system have?
No Solution
Infinite Solutions
One Solution
None Of These
16
Multiple Choice
If a system has 2 lines that overlap, meaning they share all of the same points, how many solutions does the system have?
No Solution
Infinite Solutions
One Solution
None Of These
17
Multiple Choice
18
Multiple Choice
19
Multiple Choice
20
21
Together:
Rise: 3
Run: - 4
Rise / Run: 3 / - 4
Slope: - 3 / 4
22
Multiple Choice
Find the slope:
3/4
4/3
-3/4
-4/3
23
Multiple Choice
Determine the slope and y-intercept from the following equation:
y=23x+3
m=5, b=3
m=23, b=3
m=4, b=23
m=51, b=5
Solving a System of Linear Equations
By Carly Rexing
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