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(Solved): What is the algorithmic efficiency for each of the following blocks of code using Big-O notation ...



What is the algorithmic efficiency for each of the following blocks of code using Big-O notation? Assume that all variables a

f.
\( \{ \) sum=0;
\( n=5 ; \)
\( k= \) pow \( (2, n) ; \)
for \( (i=0 ; i<k ; i++) \)
\( \quad \) sum \( = \) sum \( +k ; \)

What is the algorithmic efficiency for each of the following blocks of code using Big-O notation? Assume that all variables are properly declared and that all needed libraries have been included. \( O(1) \) - constant or bounded time \( O(n) \) - linear time \( O\left(n^{2}\right) \) - \( \quad \) quadratic time \( O\left(n^{3}\right) \) - cubic time \( O(\log n) \) - logarithmic time \( O\left(2^{n}\right) \) - exponential time f. \( \{ \) sum=0; \( n=5 ; \) \( k= \) pow \( (2, n) ; \) for \( (i=0 ; i21) \) \( \quad\{ \) for \( (i=0 ; i


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f) O(2n) Exponential time Complexity. in the for loop, we are traversing till 2n times. so, it's
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