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Consider

the following intermediate Reduced Matrix in one of the step of solving TSP

problem using LC Branch and Bound Approach. The new path length and costs of

next level of nodes in State Space Tree are.

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Consider 4

Queen Problem which is an instance of N Queen Problem. How many possible ways

are there to place 4 queens with (i) Attack allowed and (ii) Without any attack

in 4 Queen Problem?

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Consider a graph G(V,E) where V is set of vertices and E is the set of edges represented 

using adjacency list.  What is the running time of Prim’s algorithm using priority queue on 

the graph G? 

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What

is the advantage of recursive approach than an iterative approach?

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Consider Sum

of Subset Problem having n distinct positive numbers represented by w

i

for 1 ≤ i ≤ n and the total sum m. Let the solution is represented by x

i

∈ {0,1} for 1 ≤ i ≤ n. One of the two modified

bounding functions for Sum of Subset Problem at level k using backtracking is

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Let G=(V,E) be a directed graph

with weighted edges (weights can be negative, but no negative-weight cycles).

You are given an algorithm that computes the shortest path distances between

all

pairs of vertices

by progressively considering each vertex as an

intermediate point.

At each step k, the algorithm

updates the distance matrix D

(k) using the formula:

D(k)[i][j]=min(D(k−1)[i][j],D(k−1)[i][k]+D(k−1)[k][j])

Assuming D(0)

[i][j] is

initialized as:

1.0 if i=j

2.weight of edge (i,j) if it

exists

3. ∞ otherwise

Which of the following is TRUE?

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Consider the

0/1 Knapsack Problem with knapsack capacity m=16. The four items having weights

as (w

1,w2,w3,w4

)=(2,5,10,5) and

profits (p

1,p2,p3,p4

)=(40,30,50,10).

The Profit P, Weight W and Bound B of an intermediate node in one of the step

solving the 0/1 Knapsack Problem using Backtracking are 40, 2 and 115

respectively. The values of P, W and B of next level of nodes in State Space

Tree are.

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