JEE Advanced sample papers are a great study tool for candidates who are appearing for India’s top engineering entrance exam. JEE Advanced is the next step for candidates who clear the first round of the exams, which is JEE Mains. The entrance exam is basically an online or computer-based exam with a multiple choice question pattern. While exam day is coming soon, candidates need to prepare effectively while improving their study skills. One efficient way to do so is by solving the sample papers.
JEE Advanced sample papers will help aspirants to gain a better understanding of the core concepts and even the different topics covered in the JEE Advanced syllabus, which is almost similar to the syllabus of JEE Main. In addition to these, students can also take mock tests. IIT Guwahati is the authority for conducting 2023 JEE Advanced, and the exam authority usually releases mock tests on their official website, which candidates can easily access and solve to get familiar with the layout as well as the format of the exam.
In essence, JEE Advanced sample papers and the mock tests will significantly enable candidates to learn about the pattern of questions and gain the required precision to perform well and even crack the exam.
Download JEE Advanced Sample Papers with Solutions PDFs
Candidates can download JEE Advanced sample papers to prepare well for the 2023 exam from the links provided below.
Apart from the sample papers, let us also understand a few important or key things about JEE Advanced question paper pattern.
Candidates can also check out the previous year’s question papers with solutions for better reference.
JEE Advanced Previous Year Question papers |
JEE Advanced Sample Paper Pattern
Most of the time, and from what we have seen through previous years, JEE Advanced paper pattern is usually the same as in the previous year’s papers. The format in the sample papers is also kept the same, comprising mainly objective-type, i.e., multiple-choice questions. Let us further look at other details below.
Exam Duration | 3 Hours |
Total Marks | 360 Marks |
Total Questions | 90 Questions |
Medium | English / Hindi |
Number of Sections | Three – Physics, Maths, and Chemistry |
Number of Papers | 2 and both are mandatory |
Question Type | MCQs as well as numerical answer type questions. |
JEE Advanced Sample Paper Marking Scheme
Paper-I | |||
Section | Type of Question | Marks Allotted | Negative Points |
1 | Single correct answer | 3 | -1 |
2 | 1 or more correct answers | 4 | -2 |
3 | Single-digit integer | 3 | 0 |
Paper-II | |||
Section | Type of Question | Marks Allotted | Negative Points |
1 | Single correct answer | 3 | -1 |
2 | 1 or more correct answers | 4 | -2 |
3 | Comprehension | 3 | 0 |
Key Benefits Of Solving JEE Advanced Sample Paper
- The sample papers will help candidates test their preparation level.
- It helps candidates understand the important chapters and topics from an examination point of view.
- Candidates will get a clear insight into the exam pattern, and they will also be able to determine the difficulty level of the papers.
- It helps candidates improve their weak areas and also develop higher confidence.
- Overall, the sample papers will give the candidate a good idea about the real-world exam scenario.
Also Visit:
JEE Main 2020 Question Papers |
JEE Main 2021 Question Papers |
JEE Main 2022 Question Papers |
Sample Questions
- Two identical straight wires are taken and stretched to produce 8 beats per second as they vibrate simultaneously. If we change the tension slightly in one of them, there is no change in beat frequency. By denoting the higher and the lower initial tension in the strings by T1 and T2, then we can conclude by making the above changes in tension.
- T2 was increased
- T2 is decreased
- T1 was decreased
- T1 was increased
- The carbon-carbon bond formation can be observed in;
- Clemmensen’s reduction
- Reimer-Tiemann reaction
- Cannizzaro’s reaction
- Friedel Crafts reaction
- Given the family of lines, a (3x + 4y + 6) + b(x + y + 2) = 0. The line of the family situated at the greatest distance from the point P(2, 3) has the equation:
- 4x + 3y + 8 = 0
- 5x + 3y + 10 = 0
- 15x + 8y + 30 = 0
- None
Click on the given link to download the complete syllabus sample paper for JEE Advanced;
JEE Advanced Sample Paper Complete Syllabus |
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Frequently Asked Questions On JEE Advanced Sample Papers
Why is it essential to practice JEE Advanced Sample Papers?
JEE Advanced Sample Papers help to improve your speed and accuracy, analyze your preparation level, give an idea of the marking scheme etc.
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