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IIT-JEE Super Course In Mathematics: Algebra – II is a class-tested course content package for sure-shot success at the IIT-JEE. Each volume in this series is meticulously planned and structured to help the user imbibe and absorb concepts and apply them to IIT problems. Part of the Super Course series that follows a unique, user-friendly approach, with features such as concept strands, concept connectors, topic grip, IIT assignment exercise, which make the learning and application for the coveted IIT-JEE circuit both easy and enjoyable.
PEARSON MATHEMATICS LEVEL 2 is divided into two books, 2a and 2b. Students working on the 2b book are expected to use basic facts and place value to mentally solve up to three digit addition and subtraction problems. Students should know the two times, five times and ten times tables and be able to work out other multiplication tables using these tables and addition facts. Geometry, Measurement and Statistics at Level 2b requires the same type of mathematical thinking as the Number and Algebra work in this book.
Fundamentals of Mathematics is a series of 7 books, which are designed to provide comprehensive study material on a specific area in mathematics. It is an ideal companion for students who would like to master a particular subject area based on their individual requirements. All books in this series provide extensive coverage of the topics supported by numerous solved examples. The concepts are explained in a meticulously manner with ample illustrations and practice exercises (with answers). Overall these books enables quick learning and aids thorough preparation to crack the various engineering entrance examinations.
This text is designed for graduate-level courses in real analysis. Real Analysis, 4th Edition, covers the basic material that every graduate student should know in the classical theory of functions of a real variable, measure and integration theory, and some of the more important and elementary topics in general topology and normed linear space theory. This text assumes a general background in undergraduate mathematics and familiarity with the material covered in an undergraduate course on the fundamental concepts of analysis.