WGU Applied Algebra FXO2 PFXP C957 : Applied-Algebra

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WGU Applied-Algebra Exam Syllabus Topics:

WGU Applied Algebra FXO2 PFXP C957 Sample Questions:

1. The function P(t) represents the yearly profit, in millions of dollars, for a clothing store since opening. The graph of P(t) is shown.

How should the maximum value be interpreted?

A) Approximately 10.5 years after opening, a maximum yearly profit of approximately $2,250,000 was earned.
B) Approximately 16 years after opening, a maximum yearly profit of approximately $2,250,000 was earned.
C) Approximately 10.5 years after opening, a maximum yearly profit of approximately $2.25 was earned.
D) Approximately 16 years after opening, a maximum yearly profit of approximately $2.25 was earned.

2. The function N(t)models the number of subscribers to a virtual newsletter over time. The graph of N(t)is shown. The horizontal axis represents the number of years since the newsletter started, and the vertical axis represents the number of subscribers, in thousands.

How is the number of subscribers changing over time based on the graph?

A) The number of subscribers is increasing faster and faster.
B) The number of subscribers is decreasing slower and slower.
C) The number of subscribers is increasing slower and slower.
D) The number of subscribers is decreasing faster and faster.

3. The function d(x)=14+65xrepresents the distance, in meters, from a tower to an object at time x, in seconds.
What is the value of d(1.5)?

A) 86
B) 0.19
C) 111.5
D) 65

4. The graphed function n(t)represents the number of animals, n, at a feeding station thours after 5:00 a.m. The plotted points Aand Bhave coordinates (1#10.6)and (8#6.59).

Which statement gives the correct interpretation of the average rate of change of the number of animals over the interval from point Ato point B?

A) The number of animals at the station increases at an average rate of 0.573 per hour.
B) The number of animals at the station decreases at an average rate of 4.01 per hour.
C) The number of animals at the station increases at an average rate of 4.01 per hour.
D) The number of animals at the station decreases at an average rate of 0.573 per hour.

5. The exponential function
f(t)=2900(1.13)
t
represents the size of a bacteria population, where t is the time in hours.
How many bacteria are in the population when t=18?

A) 26,170
B) 20,495
C) 29,573
D) 23,160

Solutions: