Log in
Sign up for FREE
arrow_back
Library

Study Guide Unit 2 Test DUE 9/18

star
star
star
star
star
Last updated over 1 year ago
20 questions
1
1
1
1
1
1
1
1
1
1
1
1
1
1
1
1
1
1
Question 1
1.
Solve the equation.


x = _______
Question 2
2.

Use the expression below to answer the question.

25 + 15y + 4y - 16

Which expression is equivalent?

Question 3
3.

Select ALL expressions that are equivalent to 3(x + 3) - 12 + 5x.

Question 4
4.
Solve the equation.


n = _______
1
Question 5
5.
1
Question 6
6.
Question 7
7.
Bob solved the equation. His work is shown below.


Identify and explain Bob’s error in solving the equation. __________

Re-solve the equation to find the correct solution. __________
Question 8
8.
What value of a will the equation 5x + 7 = 5x + a have an infinite number of solutions?

a = _______
Question 9
9.
Solve for b using the area formula of a triangle.


b = _______
Question 10
10.
Solve the equation.


n = _______
Question 11
11.
What is the solution to the following equation?


a = _______
Question 12
12.

Emma, Luke and Noah each wrote expressions to represent their hourly earnings for an after-school job for a week where h represents the number of hours worked.

Emma: 8.75h + 21
Luke: 6(3.5h + 12)
Noah: 9.75h + 13

How many hours will Emma and Noah have to work in order to make the same amount of money in one week?

Question 13
13.
Sarah solved the equation. Her work is shown below.


Identify and explain Sarah’s error in solving the equation. __________

Re-solve the equation to find the correct solution. __________
Question 14
14.
Solve for x and graph in the show your work section.



_______
Question 15
15.
Solve for c :


State the greatest possible integer (whole number) value for c in the solution set.

_______
Question 16
16.
Alice solved the equation. Her work is shown below.


Identify and explain Alice’s error in solving the equation. __________

Re-solve the equation to find the correct solution. __________
Question 17
17.
John is offered a job with a salary of $48,000 and a raise of $10,000 per year. Another company offers him $64,000 and a raise of $2,000 per year. After how many years will John make more money if he accepts the first offer?

Write an inequality describing the situation.__________

After how many years will John make more money if he accepts the first offer?
__________
Question 18
18.
For an annual membership fee of $800, Mr. Jones can join a country club that would allow him to play a round of golf for $25. Without the membership, the country club charges $65 for each round of golf. How many rounds of golf would Mr. Jones have to play for the cost to be less expensive with a membership?

_______rounds
Question 19
19.

Solve the compound inequality and graph its solution.


Question 20
20.
Solve the equation.


k = _______