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Have Doubts Regarding This Product ? Ask Your Question

  • Q1
    Is this book aligned with the Panjab University MSc Mathematics syllabus?
    A1

    Yes, it strictly follows the Math 622S: Algebra II syllabus for Panjab University, Chandigarh.

  • Q2
    Does it cover both Unit-I and Unit-II of the syllabus?
    A2

    Absolutely, it includes factorization theory, Noetherian rings, modules, and finitely generated modules over PIDs.

  • Q3
    Does this book include MCQs for UGC NET preparation
    A3

    Yes, it has a dedicated section with MCQs for UGC NET/JRF aspirants.

  • Q4
    Is it suitable for self-study?
    A4

    Definitely! The structured approach and clear explanations make it ideal for independent learning.

  • Q5
    Does it cover the Smith normal form and rational canonical form?
    A5

    Yes, Chapter 4 provides detailed coverage of these topics.

  • Q6
    Is this book useful for PhD entrance exams?
    A6

    Yes, the advanced algebraic concepts make it beneficial for PhD entrance and research.

  • Q7
    Is this book recommended by Panjab University professors?
    A7

    It is syllabus-specific, making it a recommended reference for students.

  • Q8
    Is the Hilbert Basis Theorem included?
    A8

    Yes, it is covered under Noetherian and Artinian rings.

  • Q9
    Are there solved examples for better understanding?
    A9

    Yes, it contains theoretical explanations along with illustrative examples.

  • Q10
    Does it discuss Euclidean domains and UFDs?
    A10

    Yes, Chapter 1 covers PIDs, Euclidean domains, and unique factorization domains (UFDs).

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Have Doubts Regarding This Product ? Ask Your Question

  • Q1
    Is this book aligned with the Panjab University MSc Mathematics syllabus?
    A1

    Yes, it strictly follows the Math 622S: Algebra II syllabus for Panjab University, Chandigarh.

  • Q2
    Does it cover both Unit-I and Unit-II of the syllabus?
    A2

    Absolutely, it includes factorization theory, Noetherian rings, modules, and finitely generated modules over PIDs.

  • Q3
    Does this book include MCQs for UGC NET preparation
    A3

    Yes, it has a dedicated section with MCQs for UGC NET/JRF aspirants.

  • Q4
    Is it suitable for self-study?
    A4

    Definitely! The structured approach and clear explanations make it ideal for independent learning.

  • Q5
    Does it cover the Smith normal form and rational canonical form?
    A5

    Yes, Chapter 4 provides detailed coverage of these topics.

  • Q6
    Is this book useful for PhD entrance exams?
    A6

    Yes, the advanced algebraic concepts make it beneficial for PhD entrance and research.

  • Q7
    Is this book recommended by Panjab University professors?
    A7

    It is syllabus-specific, making it a recommended reference for students.

  • Q8
    Is the Hilbert Basis Theorem included?
    A8

    Yes, it is covered under Noetherian and Artinian rings.

  • Q9
    Are there solved examples for better understanding?
    A9

    Yes, it contains theoretical explanations along with illustrative examples.

  • Q10
    Does it discuss Euclidean domains and UFDs?
    A10

    Yes, Chapter 1 covers PIDs, Euclidean domains, and unique factorization domains (UFDs).

No Syllabus Added

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0 Overall Rating
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