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WGU Applied-Algebra Exam Syllabus Topics:

SectionObjectives
Topic 1: Validity of Models- Determine fit
- Determine validity
- Examine utility
Topic 2: Polynomial Functions- Interpret concavity for polynomial functions
- Interpret rates of change for polynomial functions
- Interpret inputs and outputs for polynomial functions
Topic 3: Functions and Algebra of Functions- Derive conclusions based on graphs
- Derive conclusions based on data
- Derive conclusions based on notation
Topic 4: Logistic Functions- Interpret rates of change for logistic functions
- Interpret asymptotes for logistic functions
- Interpret inputs and outputs for logistic functions
Topic 5: Linear Functions- Interpret inputs and outputs of linear functions
- Interpret rates of change for linear functions
Topic 6: Graphical Depictions- Interpret rates of change for situations
- Interpret asymptotes for situations
- Interpret concavity for situations
- Interpret maximum and minimum for situations
- Interpret inputs and outputs for situations
Topic 7: Exponential Functions- Interpret inputs and outputs for exponential functions
- Interpret rates of change for exponential functions
- Interpret concavity for exponential functions

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WGU Applied Algebra FXO2 PFXP C957 Sample Questions (Q30-Q35):

NEW QUESTION # 30
The function F(n) represents the relationship between the number of animals in two enclosures, where n is the number of animals in enclosure A and F is the number of animals in enclosure B. The number of animals in enclosure B is 20 more than the number of animals in enclosure A.
Which function represents this situation?

Answer: B

Explanation:
The function F(n) gives the number of animals in enclosure B.
The input n represents the number of animals in enclosure A.
The problem says enclosure B has 20 more animals than enclosure A. The phrase "20 more than" means we add 20:
F(n)=n+20
For example, if enclosure A had 30 animals, then enclosure B would have:
F(30)=30+20=50
So the function that represents the situation is:
F(n)=n+20


NEW QUESTION # 31
The value of a collectible artifact is represented by the function
f(x)=330× # 1.15 #