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Multi-Step Equations

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Last updated almost 4 years ago
10 questions
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Question 1
1.

Question 2
2.

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Question 3
3.

Question 4
4.

Question 5
5.

Question 6
6.

Question 7
7.

Question 8
8.

Makayla is getting a new phone plan. Plan A will charge her $10 per month plus $0.10 per text message. Plan B will charge $35 per month plus $0.05 per text message. How many text messages will make the two plans cost the same for one month?

Question 9
9.

Makayla is getting a new phone plan. Plan A will charge her $10 per month plus $0.10 per text message. Plan B will charge $35 per month plus $0.05 per text message. When the cost of the two plans for one month is equal, what is that cost?

Question 10
10.

Bonus:
Find the perimeter of the equilateral triangle.

Check all the expressions that are equivalent to
Match each set of steps with the property that explains why the two equations are equivalent.
5x = 4 + 2x
3x = 24
Not Equal
-3(2x + 9) = 12
2x + 9 = -4
Commutative Property
5x = 20
4 - 5x = 24
Division Property of Equality
18 = 3x - 6 + x
18 = 4x - 6
Subtraction Property of Equality
5x = 3 - x
5x = -x + 3
Distributive Property
16 = 4(9 - x)
16 = 36 - 4x
Combine Like Terms
Did this student go from the first step to the second step correctly? Select all that are true.

9x = 5x + 4
14x = 4
The student should have subtracted 5x.
The student should have multiplied the 5x by the 9x.
The student is incorrect.
The student is correct.
The student should have added 4 and 9.
The student should have subtracted 9 from 4.
Did this student go from the first step to the second step correctly? Select all that are true.

-11(x - 2) = 8
x - 2 = 8 + 11
The student is incorrect.
The student should have subtracted the 11.
The student should have divided by -11.
The student is correct.
The student should have subtracted the 8.
The student should have divided by 8.
The student should have added the two.
Does this equation have one solution, no solution, or infinitely many solutions?
All Real Numbers (Infinite Solutions)
No Solution
One Solution
All Real Numbers (Infinite Solutions)
No Solution
One Solution
All Real Numbers (Infinite Solutions)
No Solution
One Solution