Consider the following algorithm, where the array A is indexed 1 through n:
int add_them ( int n , int A[ ] ) {
index i , j , k ;
j = 0 ;
for ( i = 1 ; i <= n ; i++)
j = j + A[i] ;
k = 1 ;
for ( i = 1 ; i <= n ; i++)
k = k + k ;
return j + k ;
}
(a) If n = 5 and the array A contains 2, 5, 3, 7, and 8, what is returned?
(b) What is the time complexity T(n) of the algorithm?
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A lot of questions were asked on sorting for eg. Best algorithm on the basis of number of swaps, number of comparisons etc.
Give an algorithm for the following problem. Given a list of n distinct positive integers, partition the list into two sublists, each of size n/2, such that the difference between the sums of the integers in the two sublists is minimized. You may assume that n is a multiple of 2.
can anyone help me with some suggestions and improvemnts for sage line 50?
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