What is JEE_ADVANCED ?
The Joint Entrance Examination (JEE) is an engineering entrance exam conducted for admission to various engineering colleges in India. The admissions are managed by two different examinations the JEE Main and the JEE Advanced.
The Joint Seat Allocation Authority (JoSAA) conducts the joint admission process for a total of 23 Indian Institute of Technology campuses, 31 National Institute of Technology campuses,25 Indian Institute of Information Technology campuses, and 19 other Government Funded Technical Institutes (GFTIs) based on the rank obtained by a student in JEE Main and JEE Advanced.
What is JEE Advance:
JEE Advanced (formerly known as IIT JEE) is the second phase of the JEE examination and is usually conducted after the JEE Main exam. It is an important test for engineering aspirants (especially for those who are seeking admission in premier engineering institutes such as IITs). JEE Advanced is a computer-based exam and is usually conducted by seven different Indian IITs (IIT Kharagpur, IIT Bombay, IIT Roorkee, IIT Madras, IIT Kanpur, IIT Delhi, and IIT Guwahati) on a rotational basis
Eligibility Criteria
Students who are planning to appear for JEE Advanced are required to meet certain eligibility criteria established by the exam conducting authority. Candidates who do not fulfil the required criteria are not qualified to appear for the JEE Advanced exam. Therefore, candidates are advised to read the eligibility criteria for JEE Advanced carefully before submitting their application form to avoid any discrepancy in the future.
- Candidate must have qualified JEE Main. A non-JEE Main qualified student is not eligible to appear for JEE Advanced 2021.
- JEE Main 2020 qualified candidates are also eligible to take the exam , provided they did not appear for JEE Advanced 2020.
- There is no age limit to appear for JEE Advanced 2021. Candidate should just be among the top 2,50,000 rankers to take the exam.
- A candidate should have appeared for Class XII (or equivalent) examination for the first time in either 2020 or 2021 and not earlier than that period.
- The candidate should not have been admitted to an IIT before.
- A candidate who has rejected the seat earlier can’t sit is not eligible to take the exam.
- A candidate who has paid the seat acceptance fee but still hasn’t accepted the seat is eligible to sit for JEE Advanced exam.
- A candidate who joined any of the preparatory courses in any of the IITs in the previous academic sessions can apply for the JEE Advanced.
JEE Advanced: Eligibility for Foreign Nationals
Who are foreign national candidates?
As per the Previous year official notification, “candidates who are NOT citizens of India (by birth or naturalised) and have studied (are studying) abroad at 10+2 level or equivalent at the time of registering for JEE (Advanced) 2021, are treated as foreign nationals.”
Foreign nationals are required to appear for JEE Main and can register for JEE Advanced directly if they fulfil the eligibility criteria. Following are the eligibility criteria:
- Age Limit: Candidate should have been born on or after 1st October 1995.
- Number of attempts: Candidates can attempt JEE Advanced a maximum of two times in consecutive years.
- Earlier admission at IITs: Candidate should have never been admitted to any IIT before or accepted an IIT seat at a reporting centre in the past. The candidate whose admission was cancelled after joining any IIT is also not eligible to appear in JEE Advanced 2021.
Highlights
Full Exam Name | Joint Entrance Exam Advanced |
Short Exam Name | JEE Advanced |
Conducting Body | Either of the seven IITs (Kharagpur, Kanpur, Madras, Delhi, Bombay, Guwahati, Roorkee) or IISc Bangalore |
Frequency of Conduct | Once a year |
Exam Level | National Level Exam |
Languages | English, Hindi |
Mode of Application | Online |
Mode of Exam | Online |
Mode of Counselling | JEE Advanced Paper 1 & 2 online |
Eligible Candidates | 2.5 lacs |
Test Duration | 3 Hours (Paper 1 and Paper 2) |
FEE
- The application fee for JEE Advanced 2022 can be filled via online or offline mode.
- Credit card, debit card, or net banking method will be used via online mode.
- Offline mode of payment includes e-challan method of State Bank of India (SBI) bank in Multi Option Payment System (MOPS).
- In any case, the application fee will be non-refundable, non-transferrable.
- The application fee for the Indian national & foreign national category is as follows:
Indian National candidate | Fee |
---|---|
Female candidate (all category) | Rs. 1300/- |
SC, ST, PwD candidate | Rs. 1300/- |
All other candidate | Rs. 2600/- |
Foreign National candidate | Fee |
---|---|
Candidates from SAARC countries | USD 75 |
Candidates from Non- SAARC countries | USD 150 |
Application Process
Soon after the declaration of JEE Main results, the conducting authority for JEE Advanced exam will release the application form and other items. The students have to first register themselves on the official website and then fill the application form. They have to submit the form online along with the application fees. The top 2.50 lakh candidates from JEE Mains will be eligible for the IIT JEE Advanced exam.
JEE Advanced Application Form
Candidates are advised to go through the following details regarding JEE Advanced 2022 Application Form
- JEE Advanced 2022 will be made available from the Wednesday, June 08, 2022 (10:00 IST) to Tuesday, June 14, 2022 (17:00 IST).
- Last date for fee payment of registered candidates Wednesday, June 15, 2022 (17:00 IST)
- Candidates will be able to fill the application form till the first week of June 2022.
- The application form will be made available via online mode. No other mode will be entertained to fill the form.
- Candidates are advised to check eligibility norms before filling the application form as the form will be accepted only by eligible candidates.
- While filling application form, candidates must not forget to provide a valid email ID & phone number as all important information will be sent to it.
- Candidates will also have to choose the exam centre as per their choice during registration.
- Incomplete application form will lead to rejection so candidates are advised to fill the form completely & carefully.
- Exam conducting authority will also provide a correction facility for the limited time period.
- At last, candidates must take a printout of the filled form for future use.
Documents required at the time of registration:
- 12th or equivalent certificate
- Category certificate (if required)
- PwD certificate (if required)
- Date of Birth proof (D.O.B proof)
- PIO/ OCI certificate
Exam Pattern
Candidates must go through the following details regarding JEE Advanced Exam Pattern:
- Exam Mode: JEE Advanced 2022 exam will be held via online computer-based mode.
- Paper: There will be two papers as Paper 1 & Paper 2.
- Language: Question paper will be held in English & Hindi medium language.
- Duration: There will be 3 hours’ time duration to complete the paper.
- Questions Type: The question paper will consist of Multiple Choice Questions (MCQ).
- Subjects: The questions will be asked from Physics, Chemistry & Mathematics (PCM) subjects.
- Marking Scheme: Candidates must go through the following table for marking scheme of different subjects & papers:
Paper-1:
Subjects | Questions No. | Total No. of Marks | Marking (Per questions) | Negative marking |
---|---|---|---|---|
Physics | 5 | 15 | 3 | 1 |
Chemistry | 5 | 32 | 4 | 2 |
Mathematics | 5 | 15 | 3 | 1 |
Papaer-2:
Subjects | Questions No. | Total No. of Marks | Marking (Per questions) | Negative marking |
---|---|---|---|---|
Physics | 5 | 15 | 3 | 1 |
Chemistry | 5 | 32 | 4 | 2 |
Mathematics | 5 | 15 | 3 | 1 |
AAT Exam Pattern
- Exam Mode: AAT examination will be held via offline (Pen-paper based) mode.
- Duration: Candidate will get 3 hours to solve the question paper.
- Types of Questions: Multiple Choice Questions (MCQ) will be asked in the question paper.
- No. of Sections: There will be 3 sections like Mathematics, Drawing Test & Aptitude Test.
- Medium: Question paper will be asked in the English language.
- Marking Scheme: Candidates must go through the following table for the subject, no. of questions & total marks in each section:
Subjects | No.of Questions | Total no. of marks |
---|---|---|
Mathematics | 30 | 120 |
Drawing Test | 2 | 70 |
Aptitude Test | 50 | 200 |
Exam Centres:
JEE Advanced exam centres will be divided into zones - IIT Bombay Zone, IIT Delhi Zone, IIT Guwahati Zone, IIT Kanpur Zone, IIT Kharagpur Zone, IIT Madras (Hyderabad) Zone and IIT Roorkee Zone. The list of JEE Advanced exam centres will be released along with the official brochure. The following tables can be referred to check JEE Advanced 2022 exam centres list.
Admit Card:
JEE Advanced admit card will be made available via online mode on the website. No other mode will be entertained to download admit card. Candidates will have to use their login credentials to download the Hall tickets. It will be released in the second week of June 2022.
Candidates will have to carry admit card along with one valid Id proof at the examination centre. No candidates will be allowed to sit without admit card & valid ID proof. It will contain all necessary details such as candidates name, roll number, date of birth, exam time, date & center and all the important instructions. Same admit card will be used at the time of AAT exam.
JEE Advanced Answer Key
Candidates will be able to check JEE Advanced answer key in the last week of June 2022. It will get released via online mode. No other mode will be entertained to view the answer key. Candidates will have to use login credentials to check the answer key.
Answer key will be made available for Paper I & II. It will contain the answers of all the questions asked in the question paper. With the help of the answer key, candidates will be able to assume their marks even before the result declaration.
Syllabus
The syllabus for JEE Advanced primarily constitutes the topics covered in classess 11 and 12 of the central boards. The subject-wise detailed syllabus is mentioned below
Maths
Algebra 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.
Matrices Matrices 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.
Probability Addition and multiplication rules of probability, conditional probability, Bayes Theorem, independence of events, computation of probability of events using permutations and combinations.
Trigonometry 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).
Analytical geometry Two dimensions: Cartesian coordinates, distance between two points, section formulae, 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, 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, distance of a point from a plane.
Differential calculus 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, inverse of a function, continuity of composite functions, intermediate value property of continuous functions. Derivative of a function, 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.
Integral calculus 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, 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.
Vectors Addition of vectors, scalar multiplication, dot and cross products, scalar triple products and their geometrical interpretations.