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WGU D291 Objective Assessment Exam 2026/2027 Actual Exam | 100% Correct Answers with Detailed Rationales | Pass Guaranteed - A+ Graded

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Pass your WGU D291 Objective Assessment with confidence using this 2026/2027 actual exam. This complete resource contains 100% correct answers covering key topics such as learning theories, instructional design models, curriculum development, assessment strategies, and educational technology integration. Each answer is supported with detailed rationales to ensure thorough understanding and mastery of the material. Backed by our Pass Guarantee. Download now.

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WGU D291 Objective Assessment Exam
2026/2027 Actual Exam | 100% Correct
Answers with Detailed Rationales | Pass
Guaranteed - A+ Graded
Section 1: Algorithm Analysis
Q1: What is the time complexity of the following code?



python


for i in range(n):

for j in range(n):

print(i, j)

A. O(n)

B. O(n²) [CORRECT]

C. O(log n)

D. O(2ⁿ)


Correct Answer: B

Rationale: The code consists of two nested loops, each iterating n times. The total number of
operations is n * n = n², resulting in quadratic time complexity.



Q2: What is the time complexity of binary search on a sorted array of size n?

A. O(1)

B. O(log n) [CORRECT]
C. O(n)

,2


D. O(n log n)



Correct Answer: B

Rationale: Binary search halves the search space with each comparison. This logarithmic
reduction results in O(log n) time complexity.



Q3: Which of the following represents the worst-case time complexity for accessing an element
in a linked list?

A. O(1)
B. O(log n)

C. O(n) [CORRECT]

D. O(n²)



Correct Answer: C

Rationale: Unlike arrays, linked lists do not allow random access. To find an element, you must
traverse the list from the head node, taking linear time in the worst case.



Q4: What is the space complexity of a recursive algorithm that creates a new stack frame for
each call and has a recursion depth of n?

A. O(1)

B. O(n) [CORRECT]
C. O(n²)

D. O(log n)



Correct Answer: B

Rationale: Each recursive call adds a layer to the system call stack. With a depth of n, the space
required grows linearly with the input size.

,3


Q5: An algorithm has a time complexity of O(n log n). Which of the following functions
represents this complexity?

A. A single loop iterating n times.

B. A nested loop where the inner loop cuts the input size in half each time. [CORRECT]

C. Two sequential loops, each iterating n times.

D. A recursive function making two calls per step without reducing input size significantly.


Correct Answer: B

Rationale: A loop running n times combined with an inner operation that takes log n time (like
dividing the problem space) results in O(n log n). Merge Sort is a classic example.



Q6: What does Big O notation specifically describe?

A. The exact number of CPU cycles an algorithm takes.

B. The average-case performance of an algorithm.

C. The upper bound of an algorithm's growth rate. [CORRECT]

D. The lower bound of an algorithm's growth rate.


Correct Answer: C

Rationale: Big O notation (O) describes the asymptotic upper bound, representing the worst-case
scenario for an algorithm's time or space requirements as input size approaches infinity.



Q7: If an algorithm takes 10 ms to process 100 elements, approximately how long will it take to
process 1000 elements if the complexity is O(n²)?

A. 100 ms

B. 1000 ms (1 second) [CORRECT]

C. 10 ms

D. 10000 ms

, 4


Correct Answer: B

Rationale: If complexity is O(n²), increasing the input size by a factor of 10 (100 to 1000)
increases the time by a factor of 10² = 100. 10 ms * 100 = 1000 ms.



Q8: What is the time complexity of the following code snippet?



python


i=1
while i < n:

i=i*2

A. O(n)

B. O(log n) [CORRECT]

C. O(n log n)
D. O(1)



Correct Answer: B

Rationale: The loop variable i doubles with each iteration (1, 2, 4, 8...). It reaches n in log₂n
steps. Therefore, the complexity is logarithmic.


Q9: Which of the following complexities is the most efficient (fastest growth suppression)?

A. O(n log n)

B. O(n)

C. O(log n) [CORRECT]
D. O(n²)



Correct Answer: C

Información del documento

Subido en
25 de marzo de 2026
Número de páginas
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Escrito en
2025/2026
Tipo
Examen
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