KEAM 2016 Question Papers: Download Paper and Answer Key PDFs

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Uddipana Choudhury

Content Writer | Updated 3+ months ago

KEAM 2016 question papers are now available for download. The exam was rated moderately difficult. There were two papers Engineering Entrance exam, Physics & Chemistry (Paper 1) and Mathematics (Paper 2). Each paper had 120 questions (72 questions from Physics & 48 questions from Chemistry) of total 480 marks. 

KEAM 2016 Question Papers

Paper/Subject Exam Date Slot/Session Question Paper
Physics & Chemistry April 25, 2016 Forenoon Session 10 AM to 12:30 PM Check Here
Mathematics April 26, 2016 Forenoon Session 10 AM to 12:30 PM Check Here

*The article might have information for the previous academic years, which will be updated soon subject to the notification issued by the University/College.

KEAM 2016 Questions

  • 1.
    Benzene when treated with Br\(_2\) in the presence of FeBr\(_3\), gives 1,4-dibromobenzene and 1,2-dibromobenzene. Which type of reaction is this?

      • Nucleophilic substitution
      • Nucleophilic addition
      • Electrophilic substitution
      • Electrophilic addition

    • 2.
      Given that \( \vec{a} \parallel \vec{b} \), \( \vec{a} \cdot \vec{b} = \frac{49}{2} \), and \( |\vec{a}| = 7 \), find \( |\vec{b}| \).

        • \( |\vec{b}| = 7 \)
        • \( |\vec{b}| = 14 \)
        • \( |\vec{b}| = \frac{49}{7} \)
        • \( |\vec{b}| = \frac{49}{14} \)

      • 3.
        Evaluate the integral: \[ \int \frac{\sin(2x)}{\sin(x)} \, dx \]

          • \( 2 \sin(x) + C \)
          • \( 2 \log \left| \tan \left( \frac{x}{2} \right) \right| + C \)
          • \( 2 \log \left| \cot \left( \frac{x}{2} \right) \right| + C \)
          • \( 2 \cos(x) + C \)

        • 4.
          If \( A \) is a \( 3 \times 3 \) matrix and \( |B| = 3|A| \) and \( |A| = 5 \), then find \( \left| \frac{\text{adj} B}{|A|} \right| \).

            • 3
            • 9
            • 1
            • 5

          • 5.
            If $ \cos^{-1}(x) - \sin^{-1}(x) = \frac{\pi}{6} $, then find } $ x $.

              • \( \frac{1}{2} \)
              • \( \frac{\sqrt{3}}{2} \)
              • \( \frac{1}{\sqrt{2}} \)
              • \( \frac{\sqrt{2}}{2} \)

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