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WGU C957 Applied Algebra OA Exam 2026 | Exam-Style Questions & Detailed Answers + Full Practice Test Bank

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• Boost your performance in WGU C957 Applied Algebra with this exam-focused resource featuring realistic, exam-style questions, accurate answers, and step-by-step explanations designed to simplify complex algebra concepts • Covers all high-yield topics including linear equations, functions, inequalities, graphing, and real-world problem-solving commonly tested in the Objective Assessment • Includes a full-length practice exam simulation to help you understand timing, structure, and question patterns for better exam readiness • Detailed rationales break down each solution clearly, helping you strengthen problem-solving skills, eliminate mistakes, and build confidence • Ideal for WGU students aiming for fast course completion, higher scores, and first-attempt success with minimal study time • Updated for the 2026 assessment standards, ensuring alignment with current exam format and frequently tested concepts • Clean, well-organized format with instant access—perfect for targeted revision, last-minute prep, and efficient learning

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WGU C957 Applied Algebra OA
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WGU C957 Applied Algebra OA

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WGU C957 Applied Algebra OA Exam 2026 |
Exam-Style Questions & Detailed Answers +
Full Practice Test Bank

WGU C957 Applied Algebra OA Exam 2026

Exam-Style Questions & Detailed Answers + Full Practice Test Bank



Question 1

A logistics company models its daily delivery cost using the function f(x) = 3x² + 5x + 12,
where x represents the number of delivery routes. The manager needs to determine the
cost when 4 routes are in operation.

What is f(4)?



A) 60


B) 72



C) 76



D) 80



E) 92



✔ CORRECT ANSWER: D) 80

RATIONALE: Substitute x = 4 into f(x) = 3x² + 5x + 12: f(4) = 3(4²) + 5(4) + 12 = 3(16)
+ 20 + 12 = 48 + 20 + 12 = 80



Question 2

,A water treatment facility tracks its filtration output using the function g(t) = -2t² + 16t + 5,
where t is the number of hours since operations began. A technician wants to find the
maximum output and at what time it occurs.

At what value of t does g(t) reach its maximum?



A) t=2



B) t=3



C) t=4



D) t=5



E) t=8



✔ CORRECT ANSWER: C) t = 4

RATIONALE: For a quadratic f(t) = at² + bt + c, the vertex occurs at t = -b/2a. Here a =
-2, b = 16: t = -16/2(-2) = -16/-4 = 4. Since a < 0, this is a maximum.


Question 3

A hospital pharmacy uses the piecewise function below to determine medication dosage
(in mg) based on a patient's weight w (in kg):

f(w) = 5w, if w ≤ 50 f(w) = 250 + 3(w - 50), if w > 50

A patient weighs 70 kg. What dosage should they receive?



A) 310 mg



B) 310 mg

,Let me recalculate: 250 + 3(70-50) = 250 + 60 = 310 mg



A) 250 mg



B) 310 mg



C) 350 mg



D) 360 mg


E) 400 mg



✔ CORRECT ANSWER: B) 310 mg

RATIONALE: Since 70 > 50, use the second rule: f(70) = 250 + 3(70 - 50) = 250 +
3(20) = 250 + 60 = 310 mg



Question 4

A software company tracks its monthly revenue in thousands using R(x) = 4x³ - 2x² + x -
7, where x is the number of products sold (in hundreds). What is R(2)?


A) 15


B) 19



C) 23

, D) 27



E) 31



✔ CORRECT ANSWER: C) 23

RATIONALE: R(2) = 4(8) - 2(4) + 2 - 7 = 32 - 8 + 2 - 7 = 23



Question 5

A city's population growth is modeled by P(t) = 12,000(1.03)^t, where t is years since
2010. A city planner needs to know the population in 2020.

What is the approximate population in 2020?



A) 13,440


B) 14,200



C) 15,000



D) 16,127



E) 17,500



✔ CORRECT ANSWER: D) 16,127

RATIONALE: t = 2020 - 2010 = 10. P(10) = 12,000(1.03)^10 = 12,000(1.3439) ≈
16,127


Question 6

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