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WGU C949 Data Structures and Algorithms Actual preparation test exam with Thorough and Correct Answers Updated 2024/2025 $12.49   Add to cart

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WGU C949 Data Structures and Algorithms Actual preparation test exam with Thorough and Correct Answers Updated 2024/2025

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WGU C949 Data Structures and Algorithms Actual preparation test exam with Thorough and Correct Answers Updated 2024/2025 Conditional List - correct answer new list = [expression for name in iterable if condition] Algorithm Efficiency - correct answer measures algorithm complexity Computati...

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  • November 12, 2024
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  • WGU C949 Data Structure and Algorithm
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WGU C949 Data Structures and Algorithms
Actual preparation test exam with Thorough
and Correct Answers Updated 2024/2025

Conditional List - correct answer new list = [expression for
name in iterable if condition]


Algorithm Efficiency - correct answer measures algorithm
complexity


Computational Complexity - correct answer amount of
resources used by algorithm. ex-runtime / memory usage.


Runtime Complexity - correct answer T(N) represents
number of constant time operations performed by algorithm
where N is input size. Has a lower bound and upper bound


Space Complexity - correct answer S(N) represents number
of fixed-size memory units used by an algorithm for an input size
N.
Ex. S(N) = N + k where k is constant representing memory used
for things like loop counters


Auxiliary Space Complexity - correct answer Space
complexity not included in data.


Lower bound - correct answer f(N) that is <= the best case of
T(N), for all values N>=1

,Upper bound - correct answer f(N) that is >= worst case of
T(N), for all values N>=1


omega (Ω notation) - correct answer notation that provides a
growth rate for an algorithm's lower bound.


theta (Θ notation) - correct answer notation that provides a
growth rate that is both an upper and lower bound


Big O - correct answer notation for expressing the worst-case
run-time of an algorithm, useful for comparing the speed of two
algorithms.


logN (log2N + 1) - correct answer binary search efficiency


Selection Sort - correct answer A sort algorithm that
repeatedly scans for the smallest item in the list and swaps it
with the element at the current index. The index is then
incremented, and the process repeats until the last two elements
are sorted.
Run time : O(N^2)


Insertion Sort - correct answer A simple sorting algorithm
that builds the final sorted array (or list) one item at time. It is
much less efficient on large lists than more advanced algorithms
such as quicksort, heapsort, or merge sort.
Run time : O(N^2)

,selection, insertion - correct answer difference is in what the
inner loop does:


In _______ sort, the inner loop is over the unsorted elements.
Each pass selects one element, and moves it to its final location
(at the current end of the sorted region).


In _______ sort, each pass of the inner loop iterates over the
sorted elements.


Shell Sort - correct answer Starts by sorting pairs of
elements far apart from each other, then progressively reducing
the gap between elements to be compared. Starting with far
apart elements can move some out-of-place elements into
position faster than a simple nearest neighbor exchange.


gap value: distance between elements in an interleaved list


Worst Case: O(N^(3/2))


Quick Sort - correct answer Unstable, O(n log n) for a good
pivot,O(n^2) for a bad pivot Ω(n log n) : Uses partitioning O(n),
Pick a median of 1st, middle, and last element for pivot. Random
selection is also good, but expensive. Algorithm can be slow
because of many function calls.


Midpoint: i + (k-i)/2
def quicksort (numbers, start_index, end_index):

, Merge Sort - correct answer Sorting algorithm that divides a
list into two halves, recursively sorts each half, and then merges
the sorted halves to produce a sorted list.
Runtime : O(N log N)
i=left index i - j
k = right index j+1 - k
j = middle index


Bucket Sort - correct answer a category of sorting algorithms
that places numbers into buckets based on some common
attribute, then combines bucket contents to produce a sorted
array


Best: O(n+k)
Avg: O(n+k)
Worst: O(n^2)
Space: O(n*k)


index = floor ( number * (n-1/M)


Radix Sort - correct answer an O(n*k) search algorithm
where K = keylength. Stable. Sorts input into bins based on the
lowest digit; then combines bins in order and sorts on the next
highest digit & so forth.


O(d(n+b))

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