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As you want to get the WBUT CSE 4th Sem Mathematics (M 401) previous years question papers so here is the information of the same for you: Some content of the file has been given here: ![]() ![]() ![]() ![]() ![]() ![]() ![]() ![]() ![]() For more detailed information I am uploading PDF files which are free to download: Contact Details: West Bengal University Of Technology Sector 1, Salt Lake City, BF 142, BF Block, Kolkata, West Bengal 700064 033 2321 0731 India Map Location:
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West Bengal University of Technology CSE 4th Sem Mathematics question paper have following topics: Module I Theory of Probability: Axiomatic definition of probability. Conditional probability. Independent events and related problems. Bayes theorem (Statement only) & its application. One dimensional random variable. Probability distributions-discrete and continuous. Expectation. Binomial, Poisson, Uniform, Exponential, Normal distributions and related problems. t, χ 2 and F-distribution (Definition only). Transformation of random variables. Central Limit Theorem, Law of large numbers (statement only) and their applications. Tchebychev inequalities (statement only) and its application. (14L) Module II Sampling theory: Random sampling. Parameter, Statistic and its Sampling distribution. Standard error of statistic. Sampling distribution of sample mean and variance in random sampling from a normal distribution (statement only) and related problems. Estimation of parameters: Unbiased and consistent estimators. Point estimation. Interval estimation. Maximum likelihood estimation of parameters (Binomial, Poisson and Normal). Confidence intervals and related problems. (7L) Module III Testing of Hypothesis: Simple and Composite hypothesis. Critical region. Level of significance. Type I and Type II errors. One sample and two sample tests for means and proportions. χ 2 - test for goodness of fit. (5L) Module IV Advanced Graph Theory: Planar and Dual Graphs. Kuratowski’s graphs. Homeomorphic graphs. Eulers formula ( n - e + r = 2) for connected planar graph and its generalisation for graphs with connected components. Detection of planarity. Graph colouring. Chromatic numbers of Cn, Kn , Km,n and other simple graphs. Simple applications of chromatic numbers. Upper bounds of chromatic numbers (Statements only). Chromatic polynomial. Statement of four and five colour theorems. ( 10L ) Module V Algebraic Structures: Group, Subgroup, Cyclic group, Permutation group, Symmetric group ( S3), Coset, Normal subgroup, Quotient group, Homomorphism & Isomorphism ( Elementary properties only). Definition of Ring, Field, Integral Domain and simple related problems. Question paper: ![]() ![]() ![]() ![]() ![]() ![]()
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