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Arihant Master Resources Book For Jee Main Mathematics
1. The ‘Master Resource book’ gives complete coverage of Mathematics 2. Questions are specially prepared for AIEEE & JEE main exams 3. The book is divided into 2 parts; consisting 35 chapters from JEE Mains 4. Each chapter is accessorized with 2 Level Exercises and Exam Questions 5. Includes highly useful JEE Main Solved papers Comprehensively covering all topics of JEE Main Syllabus, here’s presenting the revised edition of “Master Resource Book for JEE Main Mathematics” that is comprised for a systematic mastery of a subject with paramount importance to a problem solving. Sequenced as per the syllabus of class 11th & 12th, this book has been divided into two parts accordingly. Each chapter is contains essential theoretical concepts along with sufficient number of solved paper examples and problems for practice. To get the insight of the difficulty level of the paper, every chapter is provided with previous years’ question of AIEEE & JEE. Single Correct Answer Types and Numerical Value Questions cover all types of questions. TOC PART I - Class 11th: Sets, Fundamentals and Relations and Functions, Sequences and Series, Complex Numbers, Quadratic Equations, Permutation and Combinations, Mathematical Inductions, Binomial Theorem and its Applications, Trigonometrical Function and Equations, Properties of Triangles, Heights and Distances, Cartesian Coordinate system, Straight Lines, Circles, Parabola, Ellipse, Hyperbola, Introduction to 3 Dimensional Geometry, Limits and Derivatives, Mathematical Reasoning, Statistics, Fundamentals of Probability, Part II: Class 12th – Matrices, Determinants, Relations and Functions, Continuity and Differentiability, Differentiation, Applications of Derivations, Indefinitive Integration, Area Bound by Curves, Differential Equations, Vector Algebra, Three Dimensional Geometry, Advanced Probability.
ENGINEERING MECHANICS RC HOBBELER
Description This book is designed as per the syllabus of the Engineering Mechanics course for undergraduate students ofEngineering. It follows a vector approach and covers both Staticsand Dynamics, and provides the students with a clear and thoroughpresentation of the theory as well as the applications. Theproblems in the book familiarize students with actual situationsencountered in engineering. All the problems are accuracy checked Well-defined marginalia and key terms at the end of the chapter Use of free-body diagrams for Statics and effective-forces diagrams for Dynamics End-of-chapter review sections to help students recall and study key chapter concepts Over 350 pieces of photo-realistic art to explain the 3D aspect of engineering Photographs to explain the application of mechanics to real-world situations Problems are arranged in order of increasing difficulty, and the answers are available on the book's Website Part I: STATICS General Principles. Force Vectors. Equilibrium of a Particle. Force System Resultants. Equilibrium of a Rigid Body. Structural Analysis. Internal Forces. Friction. Center of Gravity and Centroid. Moments of Inertia. Virtual Work. Part II: DYNAMICS Kinematics of a Particle. Kinetics of a Particle: Force and Acceleration. Kinetics of a Particle: Work and Energy. Kinetics of a Particle: Impulse and Momentum Planar Kinematics of a Rigid Body. Planar Kinetics of a Rigid Body: Force and Acceleration Planar Kinetics of a Rigid Body: Work and Energy. Planar Kinetics of a Rigid Body: Impulse and Momentum Russ Hibbeler graduated from the University ofIllinois-Urbana with a B.S. in Civil Engineering (major instructures) and an M.S. in Nuclear Engineering. He obtained hisPh.D. in Theoretical and Applied Mechanics from NorthwesternUniversity. Hibbeler's professional experience includespostdoctoral work in reactor safety and analysis at ArgonneNational Laboratory, and structural work at Chicago Bridge andIron, Sargent and Lundy, Tucson. He ha
Differential Calculus for JEE Mains and Advanced
1. ‘Skill in Mathematics’ series is prepared for JEE Main and Advanced papers 2. It is a highly recommended textbook to develop a strong grounding in Algebra 3. The book covers the entire syllabus into 11 chapters 4. Each chapter includes a wide range of questions that are asked in the examinations Good foundational grip is required in the Algebraic Methods, while you are preparing for JEE Mains & Advanced or any other engineering. Bringing up the series “Skills in Mathematics for JEE Main & Advanced for Algebra” that is carefully revised with the sessionwise theory and exercise; to help candidates to learn & tackle the mathematical problems. The book has 11 Chapters covering the whole syllabus for the JEE Mains and Advanced as prescribed. Each chapter is divided into sessions giving complete clarity to concepts. Apart from sessionwise theory, JEE Type examples and Chapter Exercise contain a huge amount of questions that are provided in every chapter under Practice Part. Prepared under great expertise, it is a highly recommended textbook to develop a strong grounding in Algebra to perform best in JEE and various engineering entrances. TOC: Complex Numbers, Theory of Equations, Sequences and Series, Logarithms and Their Properties, Permutations and Combinations, Binomial Theorems, Determinants, Matrices, Probability, Mathematical Inductions, Sets, Relations and Functions.
Advanced Problems in Mathematics for JEE Mains and Advanced
Market_Desc: · Physicists and Engineers· Students in Physics and Engineering Special Features: · Covers everything from Linear Algebra, Calculus, Analysis, Probability and Statistics, to ODE, PDE, Transforms and more· Emphasizes intuition and computational abilities· Expands the material on DE and multiple integrals· Focuses on the applied side, exploring material that is relevant to physics and engineering· Explains each concept in clear, easy-to-understand steps About The Book: The book provides a comprehensive introduction to the areas of mathematical physics. It combines all the essential math concepts into one compact, clearly written reference. This book helps readers gain a solid foundation in the many areas of mathematical methods in order to achieve a basic competence in advanced physics, chemistry, and engineering.
