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Krishna's - B.Sc. Mathematics PDF

598 Pages·2021·17.8756 MB·other
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<span>SYLLABUS- SOLUTION SET: B.SC. MATHEMATICS,</span><br><span>Linear Algebra &amp; Linear Programming</span><br><span>THIRD YEAR"FIRST PAPER</span><br><span>Note: Five questions are to be attempted selecting at least one from section (B).</span><br><span>(A) Linear Algebra (Eight questions)</span><br><span>Vector spaces-vector space, Sub spaces, Linear combinations, Linear spans, Sums and</span><br><span>direct sums, linear dependence, Bases and dimensions, Dimensions and subspaces,</span><br><span>coordinates and change of bases. Linear transformations-Linear transformations,</span><br><span>rank and nullity, Operations with linear transformations, Linear Operators, algebra of</span><br><span>linear operators, Invertible linear operators, Matrix of linear transformation,</span><br><span>Matrices and linear trainsformation, Matrix of a linear operator, Change of basis,</span><br><span>similarity.</span><br><span>Linear functionals-linear functional, Dual space and dual basis, Double dual space,</span><br><span>Annihilators, Transpose of linear transformation. Bilinear, Quadratic and Hermitian</span><br><span>forms -bilinear forms, Quadratic forms.</span><br><span>(B) Linear Programming (Two questions)</span><br><span>Linear programming Graphical method, Simplex method, The dual of linear</span><br><span>programming problem.</span><br><span>Analysis</span><br><span>THIRD YEAR"SECOND PAPER</span><br><span>Note: Five questions are to be attempted selecting at least one from each section.</span><br><span>(A) Complex analysis (Four questions)</span><br><span>Complex number and its representation in the Argand plane, Function of a complex</span><br><span>variables, Analytic functions, Complex integration, Cauchy's theorem, Cauchy's</span><br><span>integral formula, Taylor's theorem, Laurent's theorem, Liovilles theorem, poles and</span><br><span>essential singularities, Residues, Cauchy's integral theoem and its application in the</span><br><span>evaluation of integrals.</span><br><span>(B) Real analysis (Six questions)</span><br><span>Continuity of functions, Properties of continuous functions, Types of discontinuities,</span><br><span>Uniform continuity, Differentiability Taylor's theorem with various forms of</span><br><span>remainders, Riemann integral- definition and properties, Condition of integrability,</span><br><span>Convergence and uniform convergence of integrals.</span><br><span>Points wise convergence, Uniform convergence, Tests of uniform convergence</span><br><span>continuity and uniform convergence.</span><br><span>Numerical Analysis</span><br><span>THIRD YEAR"THIRD PAPER</span><br><span>Note: Attempt any five questions.</span><br><span>(A) Numerical Analysis (Ten questions)</span><br><span>Fintie difference, Difference operators, Newton's interpolation formula, Divided</span><br><span>differences, Interpolation with unequal interval of arguments, Lagrange's formula,</span><br><span>Sarling and Bassel formula (application only).</span><br><span>Integration, Simpson's rule, Trapezoidal rule and men academy, Numerucal solution</span><br><span>of algebraic equations in two unknown quantities, Regula Falsi, Newton Raphson,</span><br><span>Graffi's root squaring method.</span><br><span>Numeral method of matrix, inversion, determination of eigen values and eigen</span><br><span>vectors.</span></br></br></br></br></br></br></br></br></br></br></br></br></br></br></br></br></br></br></br></br></br></br></br></br></br></br></br></br></br></br></br></br></br></br></br></br></br></br></br></br></br></br></br></br></br>

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Author:,,,
Publication Year:2021
Pages:598
Language:other
File Size:17.8756
Format:PDF
Price:FREE
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