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Paper Id: 110236
Roll No.
B.TECH.
(SEM VIII) THEORY EXAMINATION 2018-19
PATTERN RECOGNITION
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Time: 3 Hours
Total Marks: 100
Note: 1. Attempt all Sections. If require any missing data; then choose suitably.
SECTION A
- Attempt all questions in brief. 2 x 10 = 20
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- What is a prior probability?
- What are the important components of Learning?
- Consider a tetrahedral die and roll it twice. What is the probability that the number on the first roll is strictly higher than the number on the second roll?
Note: A tetrahedral die has only four sides(1,2,3 and 4). - What is the purpose of a goodness-of-fit test?
- What do you mean by cluster analysis?
- A roulette wheel has 38 slots-18 red,18 black, and 2 green. You play five games and always bet on red slots. What is the probability that you win all the five games?
- What is machine Learning? Why do we need Machine Learning?
- In case of equal discriminant function, pattern is assigned to which class? Also give the optimal discriminant function for two-class case.
- What do you mean by defuzzification?
- Define expectation and mean.
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SECTION B
- Attempt any three of the following: 10x3=30
- What are the different clustering techniques? Explain. Also explain agglomerative clustering algorithm step by step.
- What are dimension reduction methods? Explain Principle Component Analysis algorithm for dimension reduction. Also write its limitations.
- Write an algorithm for k-nearest neighbor estimation. Explain.
- Explain Supervised and unsupervised Learning algorithms using a block diagram. Is clustering considered an unsupervised learning? Justify.
- What is Bayesian decision theory? Explain 2 category classification.
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SECTION C
- Attempt any one of the following: 10x1=10
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- What do you mean by fuzzy decision making? Also discuss the fuzzy classification using suitable examples in detail.
- Write short note on:
- Reinforcement learning
- Expectation Maximization
- Attempt any one of the following: 10x1=10
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- Explain components of a typical pattern recognition system with a neat diagram.
- Explain multivariate normal density using mathematical notations.
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- Attempt any one of the following: 10x1=10
- Explain Chi square test. How Chi-square test can be applied for testing null hypothesis?
The following table gives the number of suicides in Saskatchewan from 1978-1989:--- Content provided by FirstRanker.com ---
Year No of Suicides in Saskatchewan 1978 164 1979 142 1980 153 1981 171 1982 171 1983 148 1984 136 1985 133 1986 138 1987 132 1988 145 1989 124
Use the Chi square Test for goodness of fit to test the hypothesis that the number of suicides reported for each year from 1978-1989 does not differ significantly from an equal number of suicides in each year. - Explain iterative squared-error partitional clustering. Write its algorithm also.
- Attempt any one of the following: 10x1=10
- Explain Hidden Markov model. How Hidden Markov model is different from traditional markov model? Explain.
- Explain the convergence of parzen window.
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- Attempt any one of the following: 10x1=10
- Explain Naives Bayes classifier. Consider a fictional dataset that describes the weather conditions for playing a game of golf. Given the weather conditions, each tuple classifies the conditions as fit(“Yes”) or unfit(“No”) for playing golf.Here is a tabular representation of our dataset:
Outlook Temperature Humidity Windy Play Golf Rainy Hot High False No Rainy Hot High True No Overcast Hot High False Yes Sunny Mild High False Yes Sunny Cool Normal False Yes Sunny Cool Normal True No Overcast Cool Normal True Yes Rainy Mild High False No Rainy Cool Normal False Yes Sunny Mild Normal False Yes Rainy Mild Normal True Yes Overcast Mild High True Yes Overcast Hot Normal False Yes Sunny Mild High True No
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today=(Sunny, Hot,Normal,False) and determine whether the golf will be played or not. - Explain probabilistic neural network with its benefits.
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