Monday, 31 August 2015

bt0080 smu bsc it summer 2015 IVth sem assignment

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PROGRAM
BSc IT
SEMESTER
FOURTH
SUBJECT CODE & NAME
BT0080, Fundamentals of Algorithms
Qus:1 Describe insertion sort algorithm with the help of an example. Give the complexity of it.
Answer:
Insertion sort algorithm:
The insertion sort, algorithm for sorting a list L of n numbers represented by an array A [1... n] proceeds by picking up the numbers in the array from left one by one and each newly picked up number is placed at its relative position, w.r.t. the sorting order, among the earlier ordered ones. The process is repeated till


Qus:2 State the concept of divide and conquer strategy with the help of an example.
Answer:
The concept of divide and conquer strategy:
Given a function to compute on n inputs, the divide-and-conquer strategy suggests splitting the inputs into K distinct subsets, 1<K<n, yielding K subproblems. These subproblems must be solved and

Qus:3 Explain knapsack problem. Write algorithm for it.
Answer:
Knapsack Problem:
Given n objects and a knapsack or bag. Object i has a weight wi, and the knapsack has a capacity m. If a fraction xi, 0 xi 1, of object i is placed into the knapsack, then a profit of Pi xi is earned. The objective is to

Qus:4 Explain trees and subgraphs with examples.
Answer:
Trees and Subgraphs:
Trees:
A tree is a connected graph without any circuits. The graph in Fig. A, for instance, is a tree. Trees with one, two, three and four vertices are shown in Fig. B. A graph must have at least one vertex, and


Q5. State Cook’s theorem.
Prove the theorem “CNF satisfiability is polynomially transformable to the clique problem. Therefore, the clique problem is NP complete.”
Answer:
Proof: Let F=F1 F2…….Fq be an expression in CNF, where the Fi’ s are the factors, each Fi is of the form (xi1+xi2+…..xik) where xij is a literal. Construct an undirected graph G=(V,E) whose vertices are pairs of integers [i,j] for 1≤ i ≤q and 1≤ j ≤k.
First component represents a factor


Qus:6 Define and explain Hamiltonian circuit and path.
Answer:
Hamiltonian circuit and path:
Hamiltonian Circuit: A Hamiltonian circuit in a connected graph is defined as a closed walk that traverses every vertex of G exactly once, except of course, the starting vertex, at which the walk also terminates. A circuit in a connected graph G is said to be Hamiltonian as it includes every vertex of G. Hence

Get fully solved assignment. Buy online from website
online store
or
plz drop a mail with your sub code
we will revert you within 2-3 hour or immediate
Charges rs 125/subject and rs 500/semester only.
if urgent then call us on 08791490301, 08273413412



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