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Thoroughly Revised and Enlarged Edition Mathematics MSc Entrance Examination for All Indian Universities

by Madhurima
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23 Customer Review

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  • Q1
    Which chapter covers basis, dimension, and subspace for MSc entrance exams?
    A1

    Chapter 1 (Vector Space) covers basis, dimension, subspace, and linear span thoroughly.

  • Q2
    Does the book include numerical methods for solving algebraic equations?
    A2

    Yes, Chapter 15 (Numerical Technique) covers root-finding, interpolation, and numerical integration.

  • Q3
    Where can I find problems on Cauchy-Riemann equations?
    A3

    Chapter 16 (Complex Analysis) includes Cauchy-Riemann equations, analytic functions, and contour integration.

  • Q4
    Which chapter helps with uniform convergence and power series questions?
    A4

    Chapter 10 (Uniform Convergence and Power Series) covers Weierstrass M-test and radius of convergence.

  • Q5
    Does the book cover double and triple integrals?
    A5

    Chapter 12 (Integration on R2 and R3) covers double integrals, triple integrals, and change of variables.

  • Q6
    Is there a dedicated section for linear transformation and homomorphism?
    A6

    Chapter 2 (Linear Transformation or Vector Space Homomorphism) covers kernel, image, and rank-nullity theorem.

  • Q7
    Does the syllabus include functions of several variables?
    A7

    Yes, Chapter 11 (Functions of Several Variables) covers partial derivatives, maxima minima, and Jacobians.

  • Q8
    Which chapter covers gradient, divergence, and curl?
    A8

    Chapter 13 (Vector Calculus) covers gradient, divergence, curl, line integrals, and Stokes’ theorem.

  • Q9
    Where can I find first and second-order differential equations?
    A9

    Chapter 14 (Differential Equation) covers ODEs, exact equations, and linear differential equations.

  • Q10
    Does this edition cover continuity and differentiability in depth?
    A10

    Chapter 7 (Continuity and Derivative) covers limits, continuity, differentiability, and Rolle’s theorem.

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Have Doubts Regarding This Product ? Ask Your Question

  • Q1
    Which chapter covers basis, dimension, and subspace for MSc entrance exams?
    A1

    Chapter 1 (Vector Space) covers basis, dimension, subspace, and linear span thoroughly.

  • Q2
    Does the book include numerical methods for solving algebraic equations?
    A2

    Yes, Chapter 15 (Numerical Technique) covers root-finding, interpolation, and numerical integration.

  • Q3
    Where can I find problems on Cauchy-Riemann equations?
    A3

    Chapter 16 (Complex Analysis) includes Cauchy-Riemann equations, analytic functions, and contour integration.

  • Q4
    Which chapter helps with uniform convergence and power series questions?
    A4

    Chapter 10 (Uniform Convergence and Power Series) covers Weierstrass M-test and radius of convergence.

  • Q5
    Does the book cover double and triple integrals?
    A5

    Chapter 12 (Integration on R2 and R3) covers double integrals, triple integrals, and change of variables.

  • Q6
    Is there a dedicated section for linear transformation and homomorphism?
    A6

    Chapter 2 (Linear Transformation or Vector Space Homomorphism) covers kernel, image, and rank-nullity theorem.

  • Q7
    Does the syllabus include functions of several variables?
    A7

    Yes, Chapter 11 (Functions of Several Variables) covers partial derivatives, maxima minima, and Jacobians.

  • Q8
    Which chapter covers gradient, divergence, and curl?
    A8

    Chapter 13 (Vector Calculus) covers gradient, divergence, curl, line integrals, and Stokes’ theorem.

  • Q9
    Where can I find first and second-order differential equations?
    A9

    Chapter 14 (Differential Equation) covers ODEs, exact equations, and linear differential equations.

  • Q10
    Does this edition cover continuity and differentiability in depth?
    A10

    Chapter 7 (Continuity and Derivative) covers limits, continuity, differentiability, and Rolle’s theorem.

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