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New York FE (Fundamentals of Engineering) Practice Exam Questions and Correct Answers (Verified Answers) Plus Rationales | 2025–2026 | Practice Questions with Answers and Explanations

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This document contains practice exam questions for the New York FE (Fundamentals of Engineering) exam, including verified correct answers and detailed rationales. It is designed to help candidates prepare effectively by simulating real exam-style questions across key engineering topics. The content supports structured exam revision and reinforces understanding of core FE concepts through explanation-based learning. It is aligned with 2025–2026 exam preparation needs and is suitable for self-study and review.

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New York FE (Fundamentals of
Engineering) Practice Exam Questions
And Correct Answers (Verified Answers)
Plus Rationales 2025|2026 Q&A |
Instant Download Pdf


1. The derivative of f(x) = 3x² − 5x + 7 is:
A) 6x + 5
B) 3x² − 5
C) 6x − 5
D) 3x − 5
Rationale: Power rule: d/dx(3x²)=6x and d/dx(−5x)=−5; constant goes
to 0.

2. The definite integral ∫₀² (x + 1) dx equals:
A) 2
B) 4

, C) 6
D) 8
Rationale: ∫(x+1)dx = x²/2 + x; evaluate 0→2: (2²/2+2)−0= (2+2)=4.

3. A vector v = 3i − 4j has magnitude:
A) 5
B) 5
C) 7
D) √13
Rationale: Magnitude = √(3²+ (−4)²)=√(9+16)=√25=5.

4. If a normal distribution has mean μ = 10 and ς = 2, the z-score for x =
14 is:
A) 1
B) 2
C) −2
D) 4
Rationale: z = (x−μ)/ς = (14−10)/2=2.

5. The probability of getting exactly 2 heads in 3 fair coin tosses is:
A) 1/8
B) 1/3
C) 3/8
D) 1/2
Rationale: Binomial: C(3,2)(1/2)³ = 3×1/8=3/8.

, 6. The sample mean of data {2, 4, 6, 8} is:
A) 4
B) 5
C) 6
D) 20
Rationale: Mean = (2+4+6+8)/4 = 20/4=5.

7. A simply supported beam with a central point load P has maximum
bending moment:
A) PL/4
B) PL/8
C) PL/2
D) M = 0
Rationale: For midspan point load, M_max = PL/4 at the center.

8. For axial stress, ς = P/A. If P = 40 kN and A = 200 mm², ς equals:
A) 200 MPa
B) 0.2 MPa
C) 2 MPa
D) 20 MPa
Rationale: 40 kN=40,000 N; 200 mm²=2×10⁻´ m²; ς=40,000/2e−4=2e8
Pa=200 MPa.

9. Hooke’s law for linear elastic materials is:
A) τ = Gγ
B) ς = Eε

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