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WGU C960 PA Discrete Mathematics II(New Update) Questions & Answers -Grade A- 100-

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WGU C960PA Discrete Mathematics II(New Update) Questions & Answers -Grade A- 100-

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WGU C960 PA– Discrete Mathematics II
(New 2026/ 2027 Update) Questions &
Answers {Grade A} 100% Correct (Verified
Solutions)

Pre-Assessment: Algorithms - Analyzing Algorithms:


Question 4:




Function Sampler (Sequence Data)


Set Sample to an empty sequence


Set N to the length of Data


While N>=1


Append element N of Data to Sample


N:= N/2

Return Sample


What is the worst-case run time for Function Sampler? - correct answer O(log₂N)




Pre-Assessment: Algorithms - Analyzing Algorithms:

Question 5:

,Given this algorithm:


Simple Sort


This algorithm sorts the elements of an array.


Input: numb, an array of n integers


Output: numb, in ascending order


for i = 1 to n


for j = 1 to n - i


if numb(j) > numb(j + 1)


temp = numb(j)


numb(j) = numb(j + 1)


numb(j + 1) = temp


end for

end for




What is the asymptotic worst-case complexity? - correct answer O(n²)




Pre-Assessment: Algorithms - Big-O Estimates:

,Question 7:




Assume that the Sort(list L) function operates in O(nlogn) time, where n is the length


of the list (of numbers.)


Variables L1, L2, and L3 are lists of real numbers, all of length n.


Given the following pseudocode function:


Function Sort3(L1, L2, L3)


K1 = Sort(L1)


For each element, E1, of L1,


Add E1 to each element of L2


K2 = Sort(L2)


For each element, E2, of L2


Add E2 to each element of L3

K3 = Sort(L3)


End-For


End-For


L = Append lists K3, K1, and K2

return L

, Which function dominates the run time of Sort3(L1, L2, L3)? - correct answer O(n³logn)




Pre-Assessment: Algorithms - Big-O Estimates:


Question 8:




Which function is Θ(x³)? - correct answer 4x³ + √x−1




Pre-Assessment: Algorithms - Big-O Estimates:


Question 9:




What is the big-O notation for the function


f(n) = n × log(n²) + 7n³ + 5n + 3? - correct answer O(n³)




Pre-Assessment: Counting and Advanced Counting Techniques - Advance Counting


Techniques


Question 39:

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