NEET Rotational Motion PYQ practice sheet

13 previous-year NEET Physics questions from Rotational Motion, newest papers first. Rotational Motion carries 15 of the Physics questions in NEET 2020 to 2026, so this is a good place to test yourself after revising the chapter. Marking: +4 correct, −1 wrong.

Practise all 13 online
  1. 1.

    RE-NEET 2026

    A solid sphere AA of radius RR and mass MM is attached at a point to a smaller solid sphere BB of radius r<Rr < R and mass m<Mm < M. Assume that the line joining their centres lies along the horizontal. The moment of inertia of the system calculated about a vertical axis passing through the centre of AA is IAI_A and that calculated about a vertical axis passing through the centre of BB is IBI_B. The difference IA−IBI_A - I_B is: Figure: the two touching spheres, drawn twice; on the left the vertical axis passes through the centre of AA (giving IAI_A) and on the right through the centre of BB (giving IBI_B). The centres are a distance R+rR + r apart. Question diagram
    • (A)
      (m−M)(R−r)2(m - M)(R - r)^2
    • (B)
      (M−m)(R+r)2(M - m)(R + r)^2
    • (C)
      00
    • (D)
      (m−M)(R+r)2(m - M)(R + r)^2
  2. 2.

    RE-NEET 2026

    A thin horizontal disc is rotating about a vertical axis passing through its fixed centre OO. Its angular momentum is LAL_A and LBL_B computed about points AA and BB, respectively, with OB=2×OAOB = 2 \times OA. The value of LALB\frac{L_A}{L_B} is: Figure: a disc rotating about a vertical axis through its centre OO. Points AA and BB lie on a horizontal line from OO, with AA at distance OAOA and BB at distance OB=2 OAOB = 2\,OA. Question diagram
    • (A)
      11
    • (B)
      14\frac{1}{4}
    • (C)
      22
    • (D)
      12\frac{1}{2}
  3. 3.

    NEET 2026

    The angular speed of a flywheel is increased from 600 rpm to 1200 rpm in 10 s. The number of revolutions completed by the flywheel during this time is:
    • (A)
      900
    • (B)
      150
    • (C)
      600
    • (D)
      300
  4. 4.

    NEET 2026

    A thin wire of length 'LL' and linear mass density 'mm' is bent into a circular ring (in xx-yy plane) with centre 'CC' as shown in figure. The moment of inertia of the ring about an axis yy′yy' will be: The axis yy′yy' lies in the plane of the ring and touches it at one point (it is a tangent to the ring). Question diagram
    • (A)
      3mL38π2\dfrac{3mL^3}{8\pi^2}
    • (B)
      3mL28π\dfrac{3mL^2}{8\pi}
    • (C)
      3mL28π2\dfrac{3mL^2}{8\pi^2}
    • (D)
      3mL38π\dfrac{3mL^3}{8\pi}
  5. 5.

    NEET 2024

    The moment of inertia of a thin rod about an axis passing through its mid point and perpendicular to the rod, is 2400 g cm22400\ \text{g cm}^2. The length of the 400 g rod is nearly:
    • (A)
      8.5 cm
    • (B)
      17.5 cm
    • (C)
      72.0 cm
    • (D)
      20.7 cm
  6. 6.

    NEET 2024

    A wheel of a bullock cart is rolling on a level road as shown in the figure below. If its linear speed is vv in the direction shown, which one of the following options is correct (PP and QQ are any highest and lowest points on the wheel respectively)? Question diagram
    • (A)
      Point PP moves faster than point QQ.
    • (B)
      Both the points PP and QQ move with equal speed.
    • (C)
      Point PP moves slower than point QQ.
    • (D)
      Point PP has zero speed.
  7. 7.

    NEET 2023

    The ratio of radius of gyration of a solid sphere of mass MM and radius RR about its own axis to the radius of gyration of the thin hollow sphere of same mass and radius about its axis is :
    • (A)
      5 : 2
    • (B)
      3 : 5
    • (C)
      5 : 3
    • (D)
      2 : 5
  8. 8.

    NEET 2023

    The angular acceleration of a body, moving along the circumference of a circle, is :
    • (A)
      along the axis of rotation
    • (B)
      along the radius, away from centre
    • (C)
      along the radius towards the centre
    • (D)
      along the tangent to its position
  9. 9.

    NEET 2022

    The ratio of the radius of gyration of a thin uniform disc about an axis passing through its centre and normal to its plane, to the radius of gyration of the disc about its diameter is:
    • (A)
      1:21:\sqrt2
    • (B)
      2:12:1
    • (C)
      2:1\sqrt2:1
    • (D)
      4:14:1
  10. 10.

    NEET 2022

    The angular speed of a fly wheel moving with uniform angular acceleration changes from 1200 rpm to 3120 rpm in 16 seconds. The angular acceleration in rad/s2\text{rad/s}^2 is:
    • (A)
      104π104\pi
    • (B)
      2π2\pi
    • (C)
      4π4\pi
    • (D)
      12π12\pi
  11. 11.

    NEET 2021

    From a circular ring of mass MM and radius RR an arc corresponding to a 90∘90^\circ sector is removed. The moment of inertia of the remaining part of the ring about an axis passing through the centre of the ring and perpendicular to the plane of the ring is KK times MR2MR^{2}. Then the value of KK is :
    • (A)
      78\dfrac{7}{8}
    • (B)
      14\dfrac{1}{4}
    • (C)
      34\dfrac{3}{4}
    • (D)
      18\dfrac{1}{8}
  12. 12.

    NEET 2021

    A uniform rod of length 200 cm200\ \mathrm{cm} and mass 500 g500\ \mathrm{g} is balanced on a wedge placed at 40 cm40\ \mathrm{cm} mark. A mass of 2 kg2\ \mathrm{kg} is suspended from the rod at 20 cm20\ \mathrm{cm} and another unknown mass mm is suspended from the rod at 160 cm160\ \mathrm{cm} mark as shown in the figure. Find the value of mm such that the rod is in equilibrium. (g=10 m/s2g = 10\ \mathrm{m/s^2}) Figure: a horizontal rod marked from 0 to 200 cm, supported on a wedge at the 40 cm mark, with a 2 kg2\ \mathrm{kg} mass hanging at the 20 cm mark and the mass mm hanging at the 160 cm mark. Question diagram
    • (A)
      12 kg\dfrac{1}{2}\ \mathrm{kg}
    • (B)
      112 kg\dfrac{1}{12}\ \mathrm{kg}
    • (C)
      16 kg\dfrac{1}{6}\ \mathrm{kg}
    • (D)
      13 kg\dfrac{1}{3}\ \mathrm{kg}
  13. 13.

    NEET 2020

    Find the torque about the origin when a force of 3j^3\hat{j} N acts on a particle whose position vector is 2k^2\hat{k} m.
    • (A)
      6i^6\hat{i} N m
    • (B)
      6j^6\hat{j} N m
    • (C)
      −6i^-6\hat{i} N m
    • (D)
      6k^6\hat{k} N m

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