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Give an example of an O (n) algorithm and O (n*n) algorithm such that the algorithm is slower.
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Given a series of positive integers. Design an efficient algorithm that can detect pairs whose sum is equal to K such that K = ei + ej, and (i not equal to j).
Why size of integer depends on the machine architecture then what the best sorting algorithm and why?
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Consider the following algorithm: for ( i = 2 ; i <= n ; i++) { for ( j = 0 ; j <= n) { cout << i << j ; j = j + floor(n/4) ; } } (a) What is the output when n = 4 (b) What is the time complexity T(n). You may assume that n is divisible 4.
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Give an example of an O (n) algorithm and O (n*n) algorithm such that the algorithm is slower.
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list the types of linked list with aid of diagram?
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