MA8402 PQT Important Questions, PROBABILITY AND QUEUEING THEORY Answer Key –CSE 4th Sem

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MA8402 PQT Important Questions

Anna University Regulation 2017 CSE MA8402 PQT Important Questions with Answer Key and CSE 4th Sem MA8402 PROBABILITY AND QUEUEING THEORY Engineering Answer Key is listed down for students to make perfect utilization and score maximum marks with our study materials.

MA8402 –PROBABILITY AND QUEUEING THEORY

1. List the limitations of Poisson distribution.
2. Write the MGF of Geometric distribution
3. If ?(?) = { ??−?, ? > 0 0, ??ℎ?????? is the pdf of a random variable X, then find the value of  k.
4. Prove that the function p(x) is a legitimate probability mass function of a discrete random variable X,where ?(?) =
??ℎ??????
5. The mean of Binomial distribution is 20 and standard deviation is 4. Identify the parameters of the distribution.

6. Test whether ?(?) = {|?|, −1 ≤ ? ≤ 10, ??ℎ?????? can be a probability density function of a continuous random variable.
7. If a random variable X takes values 1,2,3,4 such that 2?(? = 1) = 3?(? = 2) = ?(? = 3) = 5?(? = 4). Give the probability distribution of X.
8. Estimate the Moment generating function of a continuous random variable X whose pdf is f(x) ={ ??−?22 ? > 0 0, ? < 0
9. Balls are tossed at random into 50 boxes.Find the expected number of tosses requied to get the first ball in the fourth box.
10. If a random variable X has the MGF ??(t) = 22−?. Examine the standard deviation of X

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MA8402 Answer Key, PQT Unit wise Important Questions- CSE 4th Semester

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