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WGU C957 Objective Assessment V2 Applied Algebra | Questions & 100% Verified Answers | Latest 2026/ 2027 Update | Graded A+.

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WGU C957 Objective Assessment V2 Applied Algebra | Questions & 100% Verified Answers | Latest 2026/ 2027 Update | Graded A+. For every person on your team, t, you expect to get 4 minor projects a month, p. Which function input-output notation represents the situation where you have 3 people on your team? A) t(4)=12 B) t(4)=3 C) p(3)=4 D) p(3)=12 p(3)=12 For a school fundraiser, a local business will donate $1 for every $10 donated by the community. What would the corresponding coordinate be if the community raised $1,450? A) (145, 1450) B) (1450, 145) C) (145, 14500) D) (14,500, 1450) (1450, 145) Given the equation f(x)=3x+2, what are the coordinates of the data point where x = 2? A) (6, 2) B) (2, 8) C) (2, 0) D) (8, 2) (2, 8) Returning to the cell phone example from earlier in this lesson, how many phone lines could you afford with a monthly cell phone budget of $150? Express your answer in function notation. Sarra is a housekeeper who charges $12 per hour for regular cleaning and $20 per hour for deep cleaning. Sarra cleans several different clients' houses one week, and her earnings are represented in the following table: Client Regular Clean (x) Deep Clean (y) Total Earnings (z) Lings 3 1 $56 Allens 7 0 $84 Smiths 2 3 $84 Der Hovens 0 2 $40 Singhs 2 2 $64 From which client did Sarra make her most time-efficient profit? A) The Allens B) The Der Hovens C) The Smiths D) The Lings The Smiths Recall that the function B(x)=20x+50 modeled this situation where x is the number of phone lines and B is the monthly bill. A) B(5)=140 B) B(4)=150 C) B(5)=150 D) B(4)=130 B(5)=150 Now, say that for every new tablet, Carlo has to purchase an additional computer rather than being able to replace one. Say also that his company is a little bigger, with 30 computers. Let the function C(t)represent the number of computers the company has, where t is the number of new tablets to be purchased. Write an equation for C(t). A) C(t)=t−30 B) C(t)=−t+30 C) C(t)=t+30 D) C(t)=t+25 C(t)=t+30

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WGU C957 Objective Assessment V2 Applied Algebra
| Questions & 100% Verified Answers | Latest 2026/
2027 Update | Graded A+.



For every person on your team, t, you expect to get 4 minor projects a month, p. Which function
input-output notation represents the situation where you have 3 people on your team? A)
t(4)=12

B) t(4)=3
C) p(3)=4 D) p(3)=12 p(3)=12




For a school fundraiser, a local business will donate $1 for every $10 donated by the community.
What would the corresponding coordinate be if the community raised $1,450?
A) (145, 1450)

B) (1450, 145)
C) (145, 14500)
D) (14,500, 1450)

(1450, 145)




Given the equation f(x)=3x+2, what are the coordinates of the data point where x = 2? A)

(6, 2)
B) (2, 8)

,C) (2, 0)
D) (8, 2)
(2, 8)




Returning to the cell phone example from earlier in this lesson, how many phone lines could you
afford with a monthly cell phone budget of $150? Express your answer in function notation.




Sarra is a housekeeper who charges $12 per hour for regular cleaning and $20 per hour for deep
cleaning. Sarra cleans several different clients' houses one week, and her earnings are
represented in the following table:


Client Regular Clean (x) Deep Clean (y) Total Earnings (z)
Lings 3 1 $56
Allens 7 0 $84

Smiths 2 3 $84
Der Hovens 0 2 $40

Singhs 2 2 $64
From which client did Sarra make her most time-efficient profit?
A) The Allens

B) The Der Hovens
C) The Smiths

, D) The Lings
The Smiths


Recall that the function B(x)=20x+50 modeled this situation where x is the number of phone
lines and B is the monthly bill.
A) B(5)=140
B) B(4)=150

C) B(5)=150
D) B(4)=130
B(5)=150




Now, say that for every new tablet, Carlo has to purchase an additional computer rather than
being able to replace one. Say also that his company is a little bigger, with 30 computers. Let the
function C(t)represent the number of computers the company has, where t is the number of new
tablets to be purchased.


Write an equation for C(t).

A) C(t)=t−30
B) C(t)=−t+30
C) C(t)=t+30

D) C(t)=t+25
C(t)=t+30

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