
Solving Systems of Equations with Substitution 2
Presentation
•
Mathematics
•
8th Grade
•
Medium
+2
Standards-aligned
Guy May
Used 43+ times
FREE Resource
6 Slides • 12 Questions
1
Solving Systems of Equations with Substitution (Day 2)
​
2
Multiple Choice
What is a system of equations?
a set of equations
a calculator
one equation that can be solved by a system of steps
a equation that can not be solved.
3
~REMEMBER~
A system of equations is a set of equations.
When solving we can have no solution, one solution, or an infinite number of solutions.
If there is one solution the solution is a coordinate with a x and y value.
(X, Y)
4
Multiple Choice
Given the system
y = 2x + 1
3x + y = -9
What should be substitute into the second equation for y?
WARNING - You need to write this down!
3x + y
x
-9
2x + 1
5
Multiple Choice
After substituting the expression in our new equation is____________.
3x + 2x + 1 = -9
2x + 3 = -9
3x + x = -9
None of these.
6
So the equation is.....
3x + 2x + 1 = -9
7
Multiple Choice
What is the value of x?
x = 4
x = -2
x = -3
x = -4
8
How did we get x?
​
9
Multiple Choice
Are you done?
10
Multiple Choice
Please solve for y.
Hint - You substitute your value for x in either equation to find y.
y = -3
y = 3
y = 2
y = -2
11
How did we get y?
​
12
Multiple Choice
Then the solution to the system is..........
(-3,-2)
y = -3
(-2,-3)
There is no solution the lines are parallel.
13
Poll
So what do you think?
I am totally lost
I am starting to get it
feeling good
piece of cake!
14
Multiple Choice
Please try this one!
y = x - 8
y = 5x
I have an answer!
I am stuck....
Not sure where to start
15
Did you get a solution of (-2, -10)? How?
y = x - 8
y = 5x
Substitute 5x for y: 5x = x - 8
Subtract x from both sides: 4x = -8
Divide both sides by 4: x = -2
Find y by substituting -2 in for x: y = 5(-2)
y = -10
Therefor the solution is (-2,-10)
16
Multiple Choice
Lets try another!
y = x + 11
y = 12x
(1, 12)
(12, 1)
(-12, -1)
(-1, -12)
17
Multiple Choice
y = 2x -3
x + y = 18
(10,8)
(7,11)
(19, -1)
(0, 18)
18
Multiple Choice
Last One!
x + 14y = 84
2x - 7y = -7
(3, -7)
(5, 14)
(14, 5)
(-7, 3)
Solving Systems of Equations with Substitution (Day 2)
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