IIT JAM Mathematics 2023 Application Form exam can be filled 11th October 2022. Apply Online for This Exam and the Admit Card is Released soon. Eligibility Criteria for this exam is that the candidate must be a citizen of India. The candidate's age should be at least As per rules and above. Government Jobs Seekers, who Looking for Govt Jobs 2023 in India to get Latest Government Jobs Recruitment / Vacancies completely published in this portal.
| Events | Dates |
| Starting of online application form | 7th September 2022 |
| Last date of online application submission | 11th October 2022 |
| Commencement of correction | October 2022 |
| Admit card release | January/ February 2023 |
| IIT JAM 2023 exam date | 12th February 2023 |
| Release of Answer Key | February/ March 2023 |
| Announcement of result | 22nd March 2023 |
| Score Card | April to July 2023 |
| Submission of application for admission | 11th April to 25th April 2023 |
There is no age limit criteria that a candidate needs to fulfill in order to appear for the IIT JAM 2022 exam.
Educational Qualification CriteriaThe following are the complete Eligibility Criteria for IIT JAM admission to various PG programmes:
|
Test Paper Code |
Course |
Minimum Educational Qualifications |
|
Mathematical Statistics (MS) |
MSc Applied Statistics and Informatics |
Mathematics or Statistics for at least two years/ four semesters |
|
MSc- PhD Dual Degree in Operations Research |
||
|
MSc Statistics |
Statistics for at least two years/ four semesters |
|
|
Joint MSc- PhD in Atmosphere and Ocean Sciences |
Mathematics and Physics and any one of these subjects among Chemistry, Computer Science, Computer Application, Geology and Statistics |
There is no option to receive the IIT JAM admit card by mail or email. Candidates who have successfully applied for the entrance exam will be able to access the admit card by following the steps outlined below:
Step 1: Candidates must go to the official JOAPS website.
Step 2: The login screen will appear on the screen.
Step 3: The candidate must enter their enrollment ID, email address, and password.
Step 4: Enter the value of the evaluated arithmetic expression in the login window.
Step 5: Click the "Submit" button.
Step 6: The admit card will be displayed on the screen.
Step 7: The candidate must print multiple copies of the admit card from this window for future reference.
Step 8: The candidate must double-check the information on the admit card in relation to the application form.
| Subjects | Syllabus |
| Sequences and Series of Real Numbers | 1. convergence of sequences 2. Sequence of real numbers 3. bounded and monotone sequences 4. convergence criteria for sequences of real numbers 5. Cauchy sequences 6. subsequences 7. Bolzano-Weierstrass theorem 8. tests of convergence for series of positive terms – comparison test 9. ratio test 10. root test 11. Leibniz test for convergence of alternating series 12. Series of real numbers 13. absolute convergence |
| Functions of One Real Variable | 1. Limit 2. continuity 3. differentiation 4. Taylor's theorem 5. maxima and minima 6. intermediate value property 7. Rolle’s Theorem 8. mean value theorem 9. L'Hospital rule |
| Functions of Two or Three Real Variables | 1. Limit 2. partial derivatives 3. differentiability 4. maxima and minima 5. continuity |
| Integral Calculus | 1. Integration as the inverse process of differentiation 2. fundamental theorem of calculus 3. Double and triple integrals 4. change of order of integration 5. calculating surface areas and volumes using double integrals 6. definite integrals and their properties 7. calculating volumes using triple integrals |
| Differential Equations | 1. Ordinary differential equations of the first order of the form y'=f(x,y) 2. exact differential equations 3. integrating factor 4. orthogonal trajectories 5. homogeneous differential equations 6. linear differential equations of second order with constant coefficients 7. Method of variation of parameters 8. Cauchy-Euler equation 9. Bernoulli’s equation 10. variable separable equations |
| Vector Calculus | 1. Scalar and vector fields 2. curl 3. line integrals 4. surface integrals 5. Green 6. gradient 7. divergence 8. Stokes and Gauss theorems |
| Group Theory | 1. Groups 2. subgroups 3. non-Abelian groups 4. cyclic groups 5. permutation groups 6. normal subgroups 7. group homomorphisms and basic concepts of quotient groups 8. Abelian groups 9. Lagrange's Theorem for finite groups |
| Linear Algebra | 1. Finite dimensional vector spaces, 2. basis, 3. dimension, 4. linear transformations, 5. matrix representation, 6. range space, 7. null space, 8. Rank, 9. and inverse of a matrix, 10. determinant, 11. solutions of systems of linear equations, 12. eigenvalues and eigenvectors for matrices, 13. Cayley-Hamilton theorem, 14. linear independence of vectors, 15. rank-nullity theorem, 16. consistency conditions |
| Real Analysis | 1. Interior points 2. open sets 3. closed sets 4. bounded sets 5. connected sets 6. compact sets 7. completeness of R. Power series (of a real variable) 8. radius and interval of convergence 9. term-wise differentiation and integration of power series 10. limit points 11. Taylor’s series |
| Section | No.of Question | Marks | Total Marks | Negative Marking | Duration |
| Section A | 10 MCQs | 1 mark each | 10 | 0.33 | 180 Minutes |
| 20 MCQs | 2 mark each | 40 | 0.66 | ||
| Section B | 10 MSQs | 2 marks each | 20 | Not Applicable | |
| Section C | 10 NAT Questions | 1 mark each | 10 | Not Applicable | |
| 10 NAT Questions | 2 marks each | 20 | Not Applicable | ||
| Total | 60 | 100 |
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