Solve your IGNOU Doubts
Solve your IGNOU Doubts
Question:

The vertex-covering number of an odd cycle is 1 more than its independence number.

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Question:

K4, as a plane graph, is self-dual.

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Question:

Gr¨otzsch graph is Eulerian.

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Question:

For some nonnegative integers d1, d2, . . . , dn the sequence (max{d1, n}, d2, d3, . . . , dn) is graphic.

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Question:

Every 2-connected bipartite graph is Hamiltonian.

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Question:

Every tree has a perfect matching.

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Question:

Construct a 4-directional and 8-directional chain code for the shape of the alphabet ‘C’. Hence, obtain its difference code and shape number.

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Question:

Two images g (x, y) 1 and g (x, y) 2 have histograms 1 hg and hg , 2 respectively. Give the condition under which the histograms of the following can be determined:

i) g1 (x, y) g2 (x, y)
 ii) g1 (x, y) g2 (x, y) 
 iii) g1 (x, y) g2 (x, y) 
 iv) g1 (x, y) g2 (x, y)

Hence, obtain the histogram in each case in terms of hg1 and hg . 2

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Question:

Find the entropy of the image

\begin{bmatrix} 0 & 1& 0 &0 \\ 0 & 1& 2& 2\\ 0 & 1& 2 &3 \\ 1& 2& 2& 3 \end{bmatrix}

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Question:

Compute the degree of compression that can be achieved using (i) Huffman coding, and (ii) Run length coding, assuming two-bits to represent the pixel value and twobits to represent the run length.

I=\begin{bmatrix} 3 & 3& 3 &2 \\ 2& 3& 3 & 3\\ 3 &2 & 2 &2 \\ 2 & 1& 1 &0 \end{bmatrix}

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Question:

What is Histogram Equalization? Why is it performed? Perform histogram equalization of the following image:

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Question:

Define the following intensity transformation functions, with suitable examples: 
 i) Log Transformations
 ii) Power-Law (Gamma) Transformations. 

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Question:

Image segmentation.

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Question:

MPP Algorithm

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Question:

Digital Watermarking and its Applications

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Question:

Principal Component Analysis

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Question:

Let the salt and pepper noise have the following pdf:

F(Z)=P_{b}:z=-255 P_{b}:z=255 1-(p_{a}p_{b}):z=0Obtain the mean and variance of this distribution.

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Question:

Given a four-symbol source {a, b, c, } with source probabilities {0.1, 0.4, 0.3, 0.2}, arithmetically encode the sequence b b a d c.

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Question:

Calculate the following for the data given below:

i) Entropy

ii) Coding redundancy of Binary code

iii) Coding redundancy of Huffman code

Symbol: 1 2 3 4 5 6
Huffman code: 0 10 110 1110 11110 111111
Binary code: 000 001 010 011 100 101
Probability: 0.4 0.2 0.2 0.1 0.05 0.05

[Given, log 0.05= -4.32] 

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Question:

The following pattern classes have Gaussian probability functions:

w :{(1, 1)T , (3, 1)T , (3, 3)T , (1,3)T}  and

w :{(5, 5)T , (7, 5)T , (7, 7)T , (5, 7)T }

Assuming that ,P(w1 ) P(w2) =\frac{1}{2} obtain the equation of the Bayes’ decision boundary between these two classes.

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