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Computer Engineering Sem 4 Applied Mathematics00040558choice Based Question Paper PDF 2026 - Mumbai University | munotes

Computer Engineering Sem 4 Applied Mathematics00040558choice Based Question Paper.pdf
CMPN · 1 May 2025

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Questions asked in this paper

  • (4) Figures to the right indicate full marks
  1. Q1 Find all the basic solutions to the following problem: Maximize Z = + + 3x3 subject to
    • (c) A sample of 100 students is taken from a large population. The mean height of the students in this sample is 160 cm. Can it be reasonably regarded that in the 05 population, the mean height is 165 cm, and the standard deviation is 10 cm?
    • (d) The sum of the Eigen values of a 3 x 3 matrix is 6 and the product of the Eigen 05 values is also 6. If one of the Eigen value is one, find the other two Eigen values Evaluate $ dz is the circle |z| = 1 forn=1,n=3 06
    • (b) The following data is collected on two characters. Based on this, can you say that there is no relation between smoking and literacy? Use Chi-square test at 5% Level of significance
    • (c) Solve the following LPP using Simplex Method
  2. Q3 (a) Find the Eigen values and Eigen vectors of the following matrix
    • (b) incomes of a group of 10,000 persons were found to be normally distributed with mean of Rs. 750 and Standard deviation of Rs. 50. What is the lowest 06 income of richest 250 ?
    • (c) Expand around 8
  3. Q4 (a) The mean breaking strength of cables supplied by a manufacturer is 1800. with
    • S.D 100. By a new technique in the manufacturing process it is claimed that the breaking strength of the cable has increased. In order to test the claim a sample of 06 50 cables are tested. It is found that the mean breaking strength is 1850. Can we support the claim at 1% LOS
    • (b) Using the Residue theorem, Evaluate f 0 06
    • (c) (i) Out of 1000 families with 4 children each, how many would you expect to have (I) at least one boy, (II) at most 2 girls
    • (ii) Find the Moment Generating Function of Poisson distribution and hence find
  4. Q5 (a) Check whether the following matrix is Derogatory or Non-Derogatory:
    • (b) The means of two random samples of sizes 9 and 7 are 196 and 199 respectively The sum of the squares of the deviations from the mean is 27 and 19 respectively Can the samples be regarded to have been drawn from the same normal 06
    • (c) Use the dual simplex method to solve the following L.P.P
  5. Q6 (a) Show that the matrix A satisfies Cayley-Hamilton theorem and hence find
    • (b) The Probability Distribution of a random variable X is given by Find-k, mean and variance
    • (c) Using Kuhn-Tucker conditions, solve the following NLPP

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