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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: | May 23, 2026 |
| Related Certifications: | WGU Courses and Certifications |
| Exam Tags: |
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The population of fish in a lake is changing according to the function
where is the number of months since the beginning of the year and is the fish population at time .
Which interpretation of the rate of change is correct?
The function is:
This is a linear function in the form:
where:
and
In this function:
The negative sign means the fish population is decreasing.
The number tells us the amount of decrease per month.
So the fish population is decreasing by:
The value is not the rate of change. It represents the starting fish population at the beginning of the year, when :
Therefore, the correct interpretation is:
So the correct answer is:
As sacks are unloaded off a wagon, the total weight of the wagon and sacks changes. Each sack has the same weight. After 3 sacks are removed, the total weight of the cart and remaining sacks is 116 pounds. After 6 sacks are removed, the total weight is 101 pounds.
What is the weight of each sack?
This situation can be modeled using a linear relationship because each sack has the same weight.
We are given:
After sacks are removed, the total weight is pounds.
After sacks are removed, the total weight is pounds.
From 3 sacks removed to 6 sacks removed, the number of removed sacks increases by:
During that time, the total weight decreases from pounds to pounds:
So removing 3 additional sacks decreases the total weight by 15 pounds.
Now divide to find the weight of one sack:
So each sack weighs:
Check:
If 3 more sacks are removed and each sack weighs 5 pounds, the total weight should decrease by:
This matches the given information.
The graph shows the number of people waiting in a virtual queue to buy tickets for an event.
What does the horizontal asymptote mean?

The graph shows the queue size changing over time.
The horizontal axis represents:
The vertical axis represents:
The graph is a decreasing exponential curve. It starts near people and decreases quickly at first. Then the curve begins to flatten near:
A horizontal asymptote is the horizontal line that the graph approaches as time continues.
Here, the graph approaches the horizontal line:
This means that as time passes, the number of people in the virtual queue gets closer and closer to .
It does not mean the queue decreases to , because the graph levels off near , not near .
Therefore, the correct interpretation is:
The function f(n) represents the relationship between the distances traveled by two vehicles, where n is the distance traveled by vehicle A and f is the distance traveled by vehicle B. The distance traveled by vehicle B is 17 more than the distance traveled by vehicle A.
Which function represents this situation?
The function f(n) gives the distance traveled by vehicle B.
The input n represents the distance traveled by vehicle A.
The problem says vehicle B travels 17 more than vehicle A. The phrase ''17 more than'' means we add 17 to the amount traveled by vehicle A.
So the relationship is:
f(n)=n+17
For example, if vehicle A traveled 50 miles, then vehicle B traveled:
f(50)=50+17=67
So the correct function is:
f(n)=n+17
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?
The graph compares the populations of two towns over time.
The horizontal axis represents:
The vertical axis represents:
The graph shows:
Town A as the solid blue line.
Town B as the dashed blue line.
To determine which town's population is growing faster, we compare the slopes of the two lines.
In Applied Algebra, the slope of a line represents the rate of change:
From the graph:
Now compare the growth rates:
So Town B's population is growing at a faster rate.
The values and describe starting populations, not growth rates. Since the question asks about growing at a faster rate, we must compare the slopes.
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