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Get All WGU Applied Algebra FXO2 PFXP C957 Exam Questions with Validated Answers
| Vendor: | WGU |
|---|---|
| Exam Code: | Applied-Algebra |
| Exam Name: | WGU Applied Algebra FXO2 PFXP C957 |
| Exam Questions: | 94 |
| Last Updated: | July 10, 2026 |
| Related Certifications: | WGU Courses and Certifications |
| Exam Tags: |
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A cart is being loaded with boxes, and each box has the same weight. After 4 boxes are loaded, the total weight of the boxes and cart is 116 pounds. After 9 boxes are loaded, the total weight is 161 pounds.
What is the weight of each box?
This situation can be modeled with a linear relationship because each box has the same weight.
We are given:
and
The weight increases because more boxes are added.
First, find the change in total weight:
Then find the change in the number of boxes:
Since 5 additional boxes increased the total weight by 45 pounds, the weight of each box is:
So each box weighs:
Check:
If each box weighs 9 pounds, then adding 5 more boxes adds:
This matches the given information.
The graph shows the weekly profit in hundreds of dollars for a coffee shop. The horizontal axis represents the number of years since the coffee shop opened.

What is the correct interpretation of the minimum value?
The graph shows weekly profit as a function of time.
The horizontal axis represents:
The vertical axis represents:
The graph is an upward-opening curve, so its minimum value occurs at the lowest point, called the vertex.
From the graph, the lowest point occurs at approximately:
So the minimum weekly profit happened approximately:
The vertical value at this point is approximately:
Since the profit is measured in hundreds of dollars:
So the minimum weekly profit was approximately:
Therefore, the correct answer is:
The number of people auditioning for a game show is expected to be 4 times the number of people who auditioned last year. The function A(t) can be used to model the situation, where t represents the number of people who auditioned last year and A represents the number of people expected to audition this year.
Which quantity represents the number of people expected to audition this year, given that 330 people auditioned last year?
We are told that the number of people expected to audition this year is 4 times the number of people who auditioned last year.
Let:
t=number of people who auditioned last year
and
A(t)=number of people expected to audition this year
Since this year's number is 4 times last year's number, the function is:
A(t)=4t
The question says that 330 people auditioned last year, so:
t=330
Now substitute 330 into the function:
A(330)=4(330)
A(330)=1320
So, the correct function notation is:
A(330)=1,320
This means: when 330 people auditioned last year, 1,320 people are expected to audition this year.
Therefore, the correct answer is:
B
The populations, in thousands, of two towns are shown in the graph, where the horizontal axis measures the time in years.

Which town's population is growing at a faster rate?
This question asks which town's population is growing at a faster rate.
Since both population graphs are straight lines, we compare their slopes.
The slope of a line represents the rate of change:
From the graph:
Town A starts at about thousand people and increases at a rate of about thousand people per year.
Town B starts at about thousand people and increases at a rate of about thousand people per year.
Even though Town A starts with a larger population, the question asks about the growth rate, not the starting population.
Compare the rates:
So Town B is growing faster than Town A.
Consider the graph of shown. The function represents the number of active players, , in a game hours after 11:00 a.m.

Which interpretation of the concavity between and is correct?
The graph represents:
where:
We need to interpret the concavity between:
and
On this interval, the graph is rising, so the number of players is increasing.
But as the graph rises, it begins to level off near the top. This means the rate of increase is getting smaller.
So the number of players is not increasing faster and faster. Instead, it is increasing, but more slowly as time passes.
That means the graph is concave down on this interval.
The correct interpretation is:
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