Disha’s updated 2nd edition of the book ‘Go To Guide for CUET (UG) Physics with 10 Practice Sets & 6 Previous Year Questions’ has been prepared as per the changed pattern of CUET. # The Book is divided into 2 Parts – A: Study Material; B – 10 Practice Mock Tests # Part A covers well explained theory in a ONE-LINER format which is easy to remember. # The complete syllabus is divided into 15 Chapters as per NCERT. # More than 2500+ questions are provided for practice with Hints & Solutions # 2017 - 2021 Previous Paper of past 5 Years of CUCET have been included chapter-wise for better understanding and to know the nature of actual paper. # 4 Sets of CUET 2022 solved papers are also added to the book chapter-wise. # Part B provides 10 Mock Tests on the 2022 pattern of 50 MCQs (40 to be attempted). # Detailed solutions are provided for all the Questions. # The Book is strictly based on the Class 12 syllabus and follows NCERT Books.

ABOUT THE BOOK The "Classic Text Series" is a collection of books written by the most famous mathematicians of their time and has been proven over the years as the most preferred concept-building tool to learn mathematics. Arihant's imprints of these books are a way of presenting these timeless classics. Compiled by GN Berman, the book "A Problem Book in Mathematic Analysis" has been updated and deals with the modern treatment of complex concepts of Mathematical Analysis. Formulated as per the latest syllabus, this complete preparatory guide is compiled with systematically arranged Problems, exercises, and solutions to enhance problem-solving skills. The unique features accumulated in this book are: 1. Complete coverage of syllabus in 16 Chapters 2. A corresponding section of the textbook Mathematical Analysis 3. Hints for the solutions are given for more difficult problems 4. Table of values of basic elementary functions is given in Appendix 5. Works as an elementary textbook to build concepts 6. Chapterwise study notes, Miscellaneous Examples, and Answers TABLE OF CONTENT: Function, Limit, Continuity, Derivative & Differential- Differential Calculus, Investigating Functions and Their Graphs, The Definite Integral, Indefinite Integral- Indefinite Calculus, Methods for Evaluating Definite Integrals- Improper Integrals, Application of Integral Calculus, Series, Functions of Several Variables- Differential Calculus, Application of Differential Calculus of Functions of Several Variables, Multiple Integrals, Line Integrals and Surface Integrals, Differential Equations, Trigonometric Series, Elements of Field Theory, Answers, Appendix

Disha’s updated 2nd edition of the book ‘Go To Guide for CUET (UG) General Test with 10 Practice Sets & 6 Previous Year Questions’ has been prepared as per the changed pattern of CUET. # The Book is divided into 2 Parts – A: Study Material; B – 10 Practice Mock Tests # Part A covers well explained theory in a ONE LINER format which is easy to remember. # The complete syllabus is divided into 4 sections which are futher divided into Chapters. # More than 2500+ questions are provided for practice with Hints & Solutions # 2017 - 2021 Previous Paper of past 6 Years of CUCET have been included chapter-wise for better understanding and to know the nature of actual paper. # 3 Sets of CUET 2022 solved papers are also added to the book chapter-wise. # Part B provides 10 Mock Tests on the 2022 pattern of 50 MCQs (40 to be attempted). # Detailed solutions are provided for all the Questions. # The Book is strictly based on the Class 12 syllabus and follows NCERT Books.

A well-balanced introduction to probability theory and mathematical statistics Featuring updated material, An Introduction to Probability and Statistics, Third Edition remains a solid overview to probability theory and mathematical statistics. Divided intothree parts, the Third Edition begins by presenting the fundamentals and foundationsof probability. The second part addresses statistical inference, and the remainingchapters focus on special topics. An Introduction to Probability and Statistics, Third Edition includes: A new section on regression analysis to include multiple regression, logistic regression, and Poisson regression A reorganized chapter on large sample theory to emphasize the growing role of asymptotic statistics Additional topical coverage on bootstrapping, estimation procedures, and resampling Discussions on invariance, ancillary statistics, conjugate prior distributions, and invariant confidence intervals Over 550 problems and answers to most problems, as well as 350 worked out examples and 200 remarks Numerous figures to further illustrate examples and proofs throughout An Introduction to Probability and Statistics, Third Edition is an ideal reference and resource for scientists and engineers in the fields of statistics, mathematics, physics, industrial management, and engineering. The book is also an excellent text for upper-undergraduate and graduate-level students majoring in probability and statistics.

This is a short text in linear algebra, intended for a one-term course. In the first chapter, Lang discusses the relation between the geometry and the algebra underlying the subject, and gives concrete examples of the notions which appear later in the book. He then starts with a discussion of linear equations, matrices and Gaussian elimination, and proceeds to discuss vector spaces, linear maps, scalar products, determinants, and eigenvalues. The book contains a large number of exercises, some of the routine computational type, while others are conceptual.

The Book Is Intended To Serve As A Text In Analysis By The Honours And Post-Graduate Students Of The Various Universities. Professional Or Those Preparing For Competitive Examinations Will Also Find This Book Useful.The Book Discusses The Theory From Its Very Beginning. The Foundations Have Been Laid Very Carefully And The Treatment Is Rigorous And On Modem Lines. It Opens With A Brief Outline Of The Essential Properties Of Rational Numbers And Using Dedekinds Cut, The Properties Of Real Numbers Are Established. This Foundation Supports The Subsequent Chapters: Topological Frame Work Real Sequences And Series, Continuity Differentiation, Functions Of Several Variables, Elementary And Implicit Functions, Riemann And Riemann-Stieltjes Integrals, Lebesgue Integrals, Surface, Double And Triple Integrals Are Discussed In Detail. Uniform Convergence, Power Series, Fourier Series, Improper Integrals Have Been Presented In As Simple And Lucid Manner As Possible And Fairly Large Number Solved Examples To Illustrate Various Types Have Been Introduced.As Per Need, In The Present Set Up, A Chapter On Metric Spaces Discussing Completeness, Compactness And Connectedness Of The Spaces Has Been Added. Finally Two Appendices Discussing Beta-Gamma Functions, And Cantors Theory Of Real Numbers Add Glory To The Contents Of The Book.