
Database System Concepts
7th Edition
ISBN: 9780078022159
Author: Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher: McGraw-Hill Education
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- Do the following algorithms contain recursion and/or iteration? int algorithm1(int x) { int accumulator = 0; for(int i=0; i<x; i++) accumulator += 2*i+1; return accumulator; } int algorithm2(int x) { return x-3; } int algorithm3(int x) { if(x<=1) return 2; int accumulator = 0; for(int i=0; i<x; i++) a xxumulator += algorithm3(i); return accumulator; } a. 1 is iterative b. 1 is recursive c. 2 is iterative d. 2 is recursive e. 3 is iterative f. 3 is recursivearrow_forwardConsider an algorithm that contains loops of this form: for (i = 1 through n) { for (j = 1 through 10) { for (k = 1 through n) { Task T } }} If Task T requires t time units, the innermost loop on k requires ______ time units. Question 15 options: t*n 10*t j k*tarrow_forwardDescribe the algorithm to solve this problem.arrow_forward
- Can you please also explain what are the differences between the two algorithms?arrow_forwardSuppose an algorithm requires 2n steps to complete a task for an input of size n. If the size of the input is doubled, what happens to the number of steps? The number of steps for the larger input is equal to the number of steps for the original input. The number of steps for the larger input is twice the number of steps for the original input. The number of steps for the larger input is four times the number of steps for the original input. The number of steps for the larger input is the square of the number of steps for the original input. The number of steps for the larger input is more than the number of steps for the original input, but is none of the above.arrow_forwardUsing Big O notation, if the complexity of an algorithm is O(n), this is pronounced as “order of n.” True Falsearrow_forward
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