Is Arihant Maths Series Sufficient for JEE Advanced?
Is Arihant Maths Series Sufficient for JEE Advanced: JEE Advanced is conducted by the Indian Institute of Technology Bombay (IIT Bombay). The authorities have released a notification on the official website and announced the revised exam dates. JEE advanced will be held in two sessions – Paper 1 and 2. The exam will be conducted on August 28, 2022.
Arihant series books are comparatively good for IIT JEE Mains and Advanced preparation. The content is sufficient and in detail. Candidates who are appearing for JEE advanced exams can purchase the Arihant series for maths. Candidates must attempt test series and solve the previous years’ question papers to crack JEE Advanced examination. In this article, we will highlight JEE Advanced maths syllabus, the best books for maths, and about Arihant maths series.
JEE Advanced 2022: Overview
JEE Advanced is a national-level engineering entrance examination held once a year. Candidates who qualify for the exam will get admission to IITs, NITs, and CFTIs. The overview of JEE Advanced given below will help candidates know about the exam.
The JEE Advanced Maths syllabus is given in the table below:
Jee Advanced Mathematics Topics
Algebra of Complex Numbers, Addition, Multiplication, Conjugation, Polar Representation, Properties of Modulus And Principal Argument, Triangle Inequality, Cube Roots of Unity, Geometric Interpretations. Quadratic Equations with Real Coefficients, Relations Between Roots and Coefficients, Formation of Quadratic Equations with Given Roots, Symmetric Functions of Roots. Arithmetic, Geometric and Harmonic Progressions, Arithmetic, Geometric and Harmonic Means, Sums of Finite Arithmetic and Geometric Progressions, Infinite Geometric Series, Sums of Squares and Cubes of the First N Natural Numbers. Logarithms and Their Properties. Permutations and Combinations, Binomial Theorem for a Positive Integral Index, Properties of Binomial Coefficients.
As a Rectangular Array of Real Numbers, Equality of Matrices, Addition, Multiplication By a Scalar and Product of Matrices, Transpose of a Matrix, Determinant of a Square Matrix of Order up to Three, Inverse of a Square Matrix of Order up to Three, Properties of These Matrix Operations, Diagonal, Symmetric and Skew-Symmetric Matrices and Their Properties, Solutions of Simultaneous Linear Equations in Two or Three Variables.
Addition and Multiplication Rules of Probability, Conditional Probability, Bayes Theorem, Independence of Events, Computation of Probability of Events Using Permutations and Combinations.
Trigonometric Functions, Their Periodicity and Graphs, Addition and Subtraction Formulae, Formulae Involving Multiple and Sub-Multiple Angles, General Solution of Trigonometric Equations. Relations Between Sides and Angles of a Triangle, Sine Rule, Cosine Rule, Half-Angle Formula and the Area of a Triangle, Inverse Trigonometric Functions (Principal Value Only).
Two Dimensions: Cartesian Coordinates, The Distance Between Two Points, Section Formulae, The Shift of Origin. Equation of a Straight Line in Various Forms, Angle Between Two Lines, Distance of a Point From A-Line; Lines Through the Point of Intersection of Two Given Lines, Equation of the Bisector of the Angle Between Two Lines, Concurrency of Lines; Centroid, Orthocentre, Incentre and Circumcentre of a Triangle. Equation of a Circle in Various Forms, Equations of Tangent, Normal and Chord. Parametric Equations of a Circle, The Intersection of a Circle with a Straight Line or a Circle, Equation of a Circle Through the Points of Intersection of Two Circles and Those of a Circle and a Straight Line. Equations of a Parabola, Ellipse and Hyperbola in Standard Form, Their Foci, Directrices and Eccentricity, Parametric Equations, Equations of Tangent and Normal. Locus Problems. Three Dimensions: Direction Cosines and Direction Ratios, Equation of a Straight Line in Space, Equation of a Plane, and the Distance of a Point from A Plane.
Real-Valued Functions of a Real Variable, into, onto and One-to-One Functions, Sum, Difference, Product and Quotient of Two Functions, Composite Functions, Absolute Value, Polynomial, Rational, Trigonometric, Exponential and Logarithmic Functions. Limit and Continuity of a Function, Limit and Continuity of the Sum, Difference, Product and Quotient of Two Functions, L’Hospital Rule of Evaluation of Limits of Functions. Even and Odd Functions, The Inverse of a Function, Continuity of Composite Functions, The Intermediate Value Property of Continuous Functions. Derivative of a Function, A Derivative of the Sum, Difference, Product and Quotient of Two Functions, Chain Rule, Derivatives of Polynomial, Rational, Trigonometric, Inverse Trigonometric, Exponential and Logarithmic Functions. Derivatives of Implicit Functions, Derivatives up to Order Two, Geometrical Interpretation of the Derivative, Tangents and Normals, Increasing and Decreasing Functions, Maximum and Minimum Values of a Function, Rolle’s Theorem and Lagrange’s Mean Value Theorem.
Integration as the Inverse Process of Differentiation, Indefinite Integrals of Standard Functions, Definite Integrals and Their Properties, Fundamental Theorem of Integral Calculus. Integration by Parts, Integration by the Methods of Substitution and Partial Fractions, and Application of Definite Integrals to the Determination of Areas Involving Simple Curves. Formation of Ordinary Differential Equations, Solution of Homogeneous Differential Equations, Separation of Variables Method, Linear First-Order Differential Equations
Addition of Vectors, Scalar Multiplication, Dot and Cross Products, Scalar Triple Products and Their Geometrical Interpretations.
Best Books for JEE Advanced Maths 2022
Candidates must choose the best books for maths to crack the JEE Advanced which is the toughest engineering exam. There are various books for maths for JEE Main and JEE Advanced that candidates can go for other than Arihant. Below we will name a few books for Maths:
Maths XI & XII by R.D. Sharma
R.D. Sharma is the best Mathematics book for basics along with NCERT books.
Advanced Problems in Mathematics for JEE (Main & Advanced) by Vikas Gupta & Pankaj Joshi
Best for solving problems
Objective Mathematics for JEE Main & Advanced and Other Engineering Entrance Examinations by R.D. Sharma
Best for every topic
Algebra- Higher Algebra by Hall and Knight
Best for algebra
Coordinate Geometry – Plane Coordinate Geometry by S.L. Loney
Best for coordinate geometry
Trigonometry & Geometry – Plane Trigonometry Part 1 by S.L. Loney
Best for trigonometry and geometry
Calculus – Problems in Calculus of One Variable by I.A. Maron
Best for calculus
Differential Calculus by A. Das Gupta
Best for differential calculus
Course in Mathematics for IIT-JEE by Tata McGraw-Hill Publications
Candidates can use this book for practice
Is Arihant Maths Enough for JEE Advanced?
Arihant Maths Series for JEE Main and JEE Advanced is a good book for preparing for JEE Advanced but the difficulty level is high. But candidates should focus on practicing the problems and solve them on a regular basis. As re-iterated above, candidates should attempt test series and then solve the previous years’ questions, which is the best way to prepare.
Arihant series is more than enough for JEE advanced. If candidates read the books and prepare then it is possible to score both in JEE Mains and JEE Advanced. The books are inclusive of all the solved examples and the concepts. But as per the reviews, there are a few errors in the book. Initially, you may feel challenged to solve the problems but with more practice, it becomes easier. There is also a book called ‘Arihant’s JEE Main in 40 Days’ which will help you glance at the important topics in less time.
Is Arihant Maths Good for JEE Mains?
Arihant Books are highly suggested not only for JEE Mains or Advanced but also for all the entrance exams. The series book has more questions and question papers. Refer to only one book and study completely than referring to many books. Arihant’s book series focuses more on theory. It strengthens your concepts and enhances problem-solving skills and boosts confidence.
FAQs Related to Arihant Maths Series for JEE Advanced
Here are some of the frequently asked questions pertaining to the Arihant Maths Series for JEE Advanced:
Q1: Who conducts JEE Advanced exam?
Ans: Indian Institute of Technology, Bombay (IIT Bombay) conducts JEE Advanced.
Q2: When is JEE Advanced exam 2022 conducted?
Ans: JEE Advanced exam is conducted on August 28, 2022.
Q3: Is Arihant series enough for JEE Advanced?
Ans: Yes, the Arihant series is sufficient but the difficulty level is high. Initially, candidates may find it difficult to solve problems but with more practice. It becomes easier.
Q4: What does the Arihant Maths series include?
Ans. Arihant’s book includes all the question papers to solve and basics that will help in JEE Main.
Q.5: Name the best books for JEE Advanced Maths?
Ans: Maths XI & XII by R.D. Sharma, (Main & Advanced) by Vikas Gupta & Pankaj Joshi, Calculus – Problems in Calculus of One Variable by I.A. Maron, Differential Calculus by A. Das Gupta, and Differential Calculus by A. Das Gupta are the best books for maths for JEE Advanced.
I hope this article about Arihant Maths series for JEE Advanced was informative. Candidates can select the books for JEE Main and JEE Advanced preparations. The books are available online and as well as in the market.
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