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Pondicherry University 2006 B.E Computer Science Probability and Queuing Theory - Question Paper

Monday, 28 January 2013 08:05Web


Note : If necessary use statistical table.

ans any 5 ques. by choosing 1 full from every unit.

All ques. carry equal marks.

UNIT I

1. (a) In a bolt factory, machines A, B and C produce 25%, 35% and 40% of the total output respectively, of their outputs 5%, 4% and 2% are respectively defective bolts.
(i) If a bolt is chosen at random from the combined output, what is the probability that is defective?
(ii) If a randomly chosen bolt is obtained to be defective, what is the probability that it was produced by the machine B? (8 Marks)

(b) If a random variable X has the MGF, M(t)=3/3-t find the standard deviation of X. (7 Marks)

Or

2. (a) Derive the MGF of Poisson Distribution. (8 Marks)

(b) A fair die is tossed 720 times using Chebyshe's in equality, obtain a lower bound for the probability of getting 100 to 140 sixes. (7 Marks)









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