IIT JAM 2019 Question Papers: Check Previous Year Question Paper with Solution PDFs

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Sachin Gupta

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IIT JAM 2019 Question Paper PDF with solutions are provided below. It had threeΒ sections i.e. Section A, Section B, and Section C containing 30 MCQs, 10 MSQ and 20 NAT questions respectively. The difficulty level of IIT JAM 2019 question paper was considered to be easy across all the subjects, especially the paper for Physics.Β 

IIT JAM 2019 Question Paper with Solution PDF

Paper NameΒ  Question Paper with Solutions PDF
Biotechnology (BT) Check Here
Chemistry (CY) Check Here
Biological Sciences (BL) Check Here
Geology (GG) Check Here
Mathematics (MA) Check Here
Mathematical Statistics (MS) Check Here
Physics (PH) 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.

IIT JAM 2019 Questions

  • 1.
    The divergence of a 3-dimensional vector \(\frac{π‘ŸΜ‚}{π‘Ÿ^3}\) (π‘ŸΜ‚ is the unit radial vector) is:

      • \(\text{Zero}\)

      • \(-\frac{1}{r^4}\)

      • \(\frac{1}{r^3}\)
      • \(-\frac{3}{r^4}\)

    • 2.
      A satellite of mass 10kg, in a circular orbit around a planet, is having a speed 𝑣=200m/s. The total energy of the satellite is _______kJ. (Rounded off to nearest integer)


        • 3.
          The plane 𝑧=0 separates two linear dielectric media with relative permittivities πœ€π‘Ÿ1=4 and πœ€π‘Ÿ2=3, respectively. There is no free charge at the interface. If the electric field in the medium 1 is 𝐸⃗ 1=3π‘₯Μ‚+2𝑦̂ +4𝑧̂, then the displacement vector \(\overrightarrow{D_2}\) in medium 2 is: (πœ€0 is the permittivity of free space)

            • (3π‘₯Μ‚ + 4𝑦̂ + 6𝑧̂)πœ€0
            • (3π‘₯Μ‚ + 6𝑦̂ + 8𝑧̂)πœ€0
            • (9π‘₯Μ‚ + 6𝑦̂ + 16𝑧̂)πœ€0
            • (4π‘₯Μ‚ + 2𝑦̂ + 3𝑧̂)πœ€0

          • 4.
            In the following OP-AMP circuit, 𝑣𝑖𝑛 and π‘£π‘œπ‘’π‘‘ represent the input and output signals, respectively.
            OP-AMP circuit
            Choose the correct statement(s):


              • 5.
                In the x-y plane, a vector is given by
                \(\overrightarrow𝐹 (π‘₯, 𝑦) = \frac{βˆ’π‘¦π‘₯Μ‚ + π‘₯𝑦̂}{π‘₯^ 2 + 𝑦^2} . \)
                The magnitude of the flux of \(\overrightarrowβˆ‡ Γ—\overrightarrow 𝐹\) , through a circular loop of radius 2, centered at the origin, is:

                  • Ο€
                  • 2Ο€
                  • 4Ο€
                  • 0

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