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Arihant Higher Algebra Barnard And Child

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  • Q1
    Is this book suitable for IIT-JEE preparation?
    A1

    Yes, it covers advanced algebra topics required for IIT-JEE and other engineering entrance exams.

  • Q2
    Does it include solved examples?
    A2

    Yes, each chapter contains solved problems for better understanding.

  • Q3
    Is this book useful for GATE Mathematics?
    A3

    Absolutely, it covers essential topics for GATE and other postgraduate exams.

  • Q4
    Are there exercises for practice?
    A4

    Yes, the book includes numerous practice questions for self-assessment.

  • Q5
    Does it cover complex numbers in detail?
    A5

    Yes, Chapter V is dedicated to complex numbers with theorems and applications.

  • Q6
    Is this book beginner-friendly?
    A6

    It is designed for intermediate to advanced learners; basic algebra knowledge is recommended.

  • Q7
    Does it discuss convergence of series?
    A7

    Yes, Chapters XVI and XX cover series convergence in detail.

  • Q8
    Are partial fractions explained well?
    A8

    Yes, Chapter VII provides a thorough explanation with examples.

  • Q9
    Is this book useful for NET (CSIR) Mathematics?
    A9

    Yes, it includes topics relevant to NET and other research-level exams.

  • Q10
    Are there any real-world applications of algebra in this book?
    A10

    Yes, concepts like probability, series, and equations have practical applications discussed.

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I. Theory of Numbers
II. Rationals and Irrationals
III. Polynomials
IV. Symmetric and Alternating Functions, Substitutions
V. Complex Numbers
VI. Theory of Equations
VII. Partial Fractions
VIII. Summation of Series
IX. Determinants
X. Systems of Equations
XI. Reciprocal and Binomial Equations
XII. Cubic and Biquadratic Equations
XIII. Theory of Irrationals 
XIV. Inequalities
XV. Sequences and Limits
XVI. Convergence of Series
XVII. Continuous Variable
XVIII. Theory of Equations, Polynomials Rational Fractions
XIX. Exponential and Logarithmic Functions and Series
XX. Convergence
XXI. Binomial and Multinomial Theorems
XXII. Rational Fractions Recurring Series and Difference Equations
XXIII. The Operators Interpolation
XXIV. Continued Fractions 
XXV. Indeterminate Equations of the First Degree 
XXVI. Theory of Numbers
XXVII. Residues of Powers of a Number, Recurring Decimals
XXVIII. Numerical Solution of Equations
XXIX. Implicit Functions, Curve Tracing
XXX. Infinite Products
XXXI. Permutations, Combinations and Distributions
XXXII. Probability
XXXIII. Continued Fractions

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