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Content Writer | Updated On - Sep 2, 2024
JEE Main 2020 Question Papers with Solution PDFs are available for January and September sessions. The question paper has a total weightage of 360 marks instead of 300 due to the increase in the number of questions. JEE Main 2020 B.E./B.Tech Question Paper included 30 questions in each section- Physics, Chemistry and Mathematics instead of 25.
JEE Main 2020 Question Paper with Solution PDFs- Session 2 (September)
| Paper/Subject | Exam Date | Shift/ Slot | Question Paper Link |
|---|---|---|---|
| B.Arch | September 1, 2020 | 1 | Check Here |
| B.Arch | September 1, 2020 | 2 | Check Here |
| B.Planning | September 1, 2020 | 2 | Check Here |
| B.Arch & B.Planning | September 1, 2020 | 2 | Check Here |
| B.Arch & B.Planning | September 1, 2020 | 2 | Check Here |
| B.E./ B.Tech | September 2, 2020 | 1 | Check Here |
| B.E./ B.Tech | September 2, 2020 | 2 | Check Here |
| B.E./ B.Tech | September 3, 2020 | 1 | Check Here |
| B.E./ B.Tech | September 3, 2020 | 2 | Check Here |
| B.E./ B.Tech | September 4, 2020 | 1 | Check Here |
| B.E./ B.Tech | September 4, 2020 | 2 | Check Here |
| B.E./ B.Tech | September 5, 2020 | 1 | Check Here |
| B.E./ B.Tech | September 5, 2020 | 2 | Check Here |
| B.E./ B.Tech | September 6, 2020 | 1 | Check Here |
| B.E./ B.Tech | September 6, 2020 | 2 | Check Here |
JEE Main 2020 Question Paper with Solution PDFs- Session 1 (January)
| Paper/ Subject | Exam Date | Shift/ Slot | Question Paper Link |
|---|---|---|---|
| B.Arch | January 6, 2020 | 1 | Check Here |
| B.Arch | January 6, 2020 | 2 | Check Here |
| B.Planning | January 6, 2020 | 2 | Check Here |
| B.Arch & B.Planning | January 6, 2020 | 2 | Check Here |
| B.E./ B.Tech | January 8, 2020 | 1 | Check Here |
| B.E./ B.Tech | January 8, 2020 | 2 | Check Here |
| B.E./ B.Tech | January 9, 2020 | 1 | Check Here |
| B.E./ B.Tech | January 9, 2020 | 2 | Check Here |
Latest: Collegedunia's JEE Main 2024 Test Series Live, Get Online Mock Tests with Solution Here.
JEE Main 2020 Questions
1. Find the acceleration of \(2\) \(kg\) block shown in the diagram (neglect friction)
Find the acceleration of \(2\) \(kg\) block shown in the diagram (neglect friction)
- \(\frac{4g}{15}\)
- \(\frac{2g}{15}\)
- \(\frac{g}{15}\)
- \(\frac{2g}{3}\)
2. If \(|2A|^3 =21\) and \(\begin{bmatrix} 1 & 0 & 0 \\[0.3em] 0 & α & β \\[0.3em] 0 & β & α \end{bmatrix}\), then a is (if \(α,β∈I\))
If \(|2A|^3 =21\) and \(\begin{bmatrix} 1 & 0 & 0 \\[0.3em] 0 & α & β \\[0.3em] 0 & β & α \end{bmatrix}\), then a is (if \(α,β∈I\))
- 5
- 3
- 9
- 17
3. Let \(α\) and \(β\) the roots of equation \(px^2 + qx - r = 0\), where \(P≠ 0\). If \(p,q,r\) be the consecutive term of non constant G.P and \(\frac{1}{α} + \frac{1}{β} = \frac{3}{4}\) then the value of \((α - β)^2\) is:
Let \(α\) and \(β\) the roots of equation \(px^2 + qx - r = 0\), where \(P≠ 0\). If \(p,q,r\) be the consecutive term of non constant G.P and \(\frac{1}{α} + \frac{1}{β} = \frac{3}{4}\) then the value of \((α - β)^2\) is:
4. Two lines \(L_1 \;\& \;L_2\) passing through origin trisecting the line segment intercepted by the line \(4x + 5y = 20\) between the coordinate axes. Then the tangent of angle between the lines \(L_1\) and \(L_2\) is
Two lines \(L_1 \;\& \;L_2\) passing through origin trisecting the line segment intercepted by the line \(4x + 5y = 20\) between the coordinate axes. Then the tangent of angle between the lines \(L_1\) and \(L_2\) is
- \(\sqrt3\)
- \(\frac{1}{\sqrt{3}}\)
- \(1\)
- \(\frac{30}{41}\)
*The article might have information for the previous academic years, which will be updated soon subject to the notification issued by the University/College.
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