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Suppose we are comparing implementations of insertion sort and merge sort on the same machine. For inputs of size n, insertion sort runs in 8n2 steps, while merge sort runs in 64* nlog base 2 n steps. For which values of n odes insertion sort beat merge sort?
Write down algorithm, using pseudocode, to perform the following task, Given a string of numbers, recognize all of the substrings that form numbers that are divisible by 3.
Katt wishes you to create an algorithm that, given a string X, determines efficiently how many ways X can be broken up into sequence of words.
Write working algorithm in pseudo code to decide which commute is cheaper: You wish to decide whether you must drive your car to work or take train. You know one-way distance
Find out the contents of registers PC, AR, DR, AC, and IR for two independent memory-reference instructions below. Each instruction starts with given Initial values.
"Consensus algorithm": A group of ten people need to decide which one flavor of ice cream they will all order, out of three options.
Determine the total number of keys that are needed for organization if symmetric cipher is used.
Generalize the 2-3 algorithms for INSERT and DELETE to K-J trees, where non-leaf vertices have between K and J children for fixed integers K >=2, and J>= 2K-1.
Illustrate that if you were given a polynomial time algorithm for determining whether two rooted directed acyclic graphs are isomorphic, then polynomial time algorithm for testing.
If you get ciphertext message YPHDCRPBEQTAA, decrypt to recover plaintext.
Assume we have problem space where there is uniform branching factor b and there is single goal node at depth m. Determine the minimum number of nodes expanded and storage required for BFS and DFS?
Create algorithm which will prompt for and receive the employee number from operator at terminal. Your program is to search array of valid employee numbers to check that employee number is XXXXX,
Solve the following recurrence relations by the method of your choiceT(n) = 1 for n = 4 and T(n) =pnT(pn) + n for n > 4. Argue that the solution to the recurrence T(n) = T(n=3) + T(2n=3) + cn is (n lg n) by appealing to the recursion tree.
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