In all the algorithms, always explain (more precisely try to prove) the correctness of your algorithm You always must analyze the running time of any algorithm The time complexity should be as small as possible Question 2 Given a sorted array A of n numbers and an additional number 2, give an algorithm that checks if there is i so that (A i )2 x Example Say that A and x 400 Then the answer is yes as 202 400 If x 49 the answer is no since 7 A

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Question: In all the algorithms, always explain (more precisely try to prove) the correctness of your algorithm You always must analyze the running time of any

In all the algorithms, always explain (more precisely try to prove) the correctness of your algorithm You always must analyze the running time of any algorithm. The time complexity should be as small as possible.

In all the algorithms, always explain (more precisely try to prove) the

Question 2: Given a sorted array A of n numbers and an additional number 2, give an algorithm that checks if there is i so that (A[i])2 = x Example: Say that A = and x = 400. Then the answer is yes as 202 = 400. If x = 49 the answer is no since 7 A

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