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Content Curator | Updated On - Jun 25, 2024
JEE Main 2018 Question Papers with Solutions are available for both Paper 1 and Paper 2. The previous years’ question papers pdf can also be downloaded from he article below. Candidates appearing for JEE Main can use the links below to download the question papers with solution for free to prepare better for the exam.
JEE Main 2018 Question Papers with Solution- Download PDFs
JEE Main Question Papers | Date | Shift/Slot | Question Paper with Solution |
---|---|---|---|
B.E./B.Tech | April 8, 2018 | Code A | Check Here |
B.E./B.Tech | April 8, 2018 | Code B | Check Here |
B.E./B.Tech | April 8, 2018 | Code C | Check Here |
B.E./B.Tech | April 8, 2018 | Code D | Check Here |
B.E./B.Tech | April 15, 2018 | Shift 1 | Check Here |
B.E./B.Tech | April 15, 2018 | Shift 2 | Check Here |
B.E./B.Tech | April 16, 2018 | Shift 1 | Check Here |
JEE Main 2018 Questions
1. In a 64 terms GP if sum of total terms is seven times sum of odd terms, then common ratio is:
- 3
- 4
- 5
- 6
2. Force F depends on distance \(x\) and time \(t\) as \(F = ax^ 2 + bt\;\frac{1}{2}\) . Final dimension of \(\frac{b^2}{a}\) is
- \(M^{ - 1} L^2 T^{-3}\)
- \(M ^1 L^{ -3} T^3\)
- \(M^ 1 L^3 T^{-3}\)
- \(M ^2 L^ 2 T^1\)
3. The integral of \(\int{\frac{x^8-x^2}{(x^{12}+3x^6+1)tan^{-1}(\frac{x^3+1}{x^3})}}\) is equal
- \(\frac{1}{3}\)ln |tan-1(\(\frac{x^3+1}{x^3}\))|+C
ln |tan-1(\(\frac{x^3+1}{x^3}\))|+C
\(\frac{1}{6}\)ln |tan-1(\(\frac{x^3+1}{x^3}\))|+C
\(\frac{1}{9}\)ln |tan-1(\(\frac{x^3+1}{x^3}\))|+C
5. Choose the correct optionMolecule Shape
A \(BrF_5\) i Sea-Saw B \(H_2O\) ii T-Shape C \(ClF_3\) iii Bent D \(SF_4\) iv Square Pyramidal
Molecule | Shape | ||
---|---|---|---|
A | \(BrF_5\) | i | Sea-Saw |
B | \(H_2O\) | ii | T-Shape |
C | \(ClF_3\) | iii | Bent |
D | \(SF_4\) | iv | Square Pyramidal |
- (A)- iv; (B) - iii; (C) - ii; (D) - i
- (A)-iv; (B) - iii; (C) - i; (D) - ii
- (A)-iii; (B)-iv; (C) - ii; (D) - i
- (A)-iii; (B) - iv; (C) - i; (D) - ii
*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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