NEET Moving Charges and Magnetism PYQ practice sheet

16 previous-year NEET Physics questions from Moving Charges and Magnetism, newest papers first. Moving Charges and Magnetism carries 18 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 16 online
  1. 1.

    RE-NEET 2026

    A current I0I_0 flows through a metallic circular loop of radius rr as shown in the figure. Resistance of the segment ABCABC is half that of ADCADC. Magnitude of magnetic field at the centre OO of the loop is : Figure: a circular loop with AA at the top and CC at the bottom (diametrically opposite); BB is on the left arc and DD on the right arc. Current I0I_0 enters at AA and leaves at CC. Question diagram
    • (A)
      μ0I02r\frac{\mu_0 I_0}{2r}
    • (B)
      μ0I04r\frac{\mu_0 I_0}{4r}
    • (C)
      μ0I02πr\frac{\mu_0 I_0}{2\pi r}
    • (D)
      μ0I012r\frac{\mu_0 I_0}{12r}
  2. 2.

    RE-NEET 2026

    Two infinitely long parallel conducting wires AA and BB carry currents II and 2I2I, respectively, in the same direction. The wire AA has uniform mass per unit length λ\lambda and lies on an insulated floor. The wire BB is kept fixed at a height hh above the floor. The minimum magnitude of hh so that the wire AA does not rise from the floor is: [gg is the acceleration due to gravity and μ0\mu_0 is the permeability of free space.]
    • (A)
      2μ0I2πλg\frac{2\mu_0 I^2}{\pi\lambda g}
    • (B)
      μ0I2πλg\frac{\mu_0 I^2}{\pi\lambda g}
    • (C)
      μ0I22πλg\frac{\mu_0 I^2}{2\pi\lambda g}
    • (D)
      4μ0I2πλg\frac{4\mu_0 I^2}{\pi\lambda g}
  3. 3.

    NEET 2026

    A 100-turn closely wound circular coil of radius 5 cm has a magnetic field of 3.14×10−33.14\times10^{-3} T at its centre. The current flowing through the coil, and the magnitude of the magnetic moment of this coil are, respectively: (Take μ0=4π×10−7\mu_0=4\pi\times10^{-7} T m/A)
    • (A)
      2 A, 4 A m2^2
    • (B)
      2 A, 10 A m2^2
    • (C)
      2.5 A, 2 A m2^2
    • (D)
      2.5 A, 20 A m2^2
  4. 4.

    NEET 2026

    A galvanometer of resistance 100 Ω100\ \Omega gives full scale deflection for a current of 1 mA. It is converted into an ammeter of range 0 - 10 A. The shunt required is:
    • (A)
      1.0 Ω1.0\ \Omega
    • (B)
      0.10 Ω0.10\ \Omega
    • (C)
      0.001 Ω0.001\ \Omega
    • (D)
      0.01 Ω0.01\ \Omega
  5. 5.

    NEET 2026

    The figure given below shows a long straight solid wire of circular cross-section of radius 'aa' carrying steady current II. The current II is uniformly distributed across its cross-section. The plot which correctly represents the variation of magnetic field (BB) with distance (rr) from the axis of the conductor in the region is:
    • (A)
      Question diagram
    • (B)
      Question diagram
    • (C)
      Question diagram
    • (D)
      Question diagram
  6. 6.

    NEET 2024

    A tightly wound 100 turns coil of radius 10 cm carries a current of 7 A. The magnitude of the magnetic field at the centre of the coil is (Take permeability of free space as 4π×10−74\pi\times10^{-7} SI units):
    • (A)
      44 mT
    • (B)
      4.4 T
    • (C)
      4.4 mT
    • (D)
      44 T
  7. 7.

    NEET 2023

    A very long conducting wire is bent in a semi-circular shape from AA to BB as shown in figure. The magnetic field at point PP for steady current configuration is given by : Figure (described): Two long straight collinear horizontal wire segments carry current ii: the upper one towards the right ending at AA, the lower one leaving BB towards the left. AA and BB are joined by a semicircular arc of radius RR whose centre is PP.
    • (A)
      μ0i4R[1−2π]\dfrac{\mu_0 i}{4R}\left[1-\dfrac{2}{\pi}\right] pointed into the page
    • (B)
      μ0i4R\dfrac{\mu_0 i}{4R} pointed into the page
    • (C)
      μ0i4R\dfrac{\mu_0 i}{4R} pointed away from the page
    • (D)
      μ0i4R[1−2π]\dfrac{\mu_0 i}{4R}\left[1-\dfrac{2}{\pi}\right] pointed away from page
  8. 8.

    NEET 2023

    A wire carrying a current II along the positive xx-axis has length LL. It is kept in a magnetic field B⃗=(2i^+3j^−4k^) T\vec B = (2\hat i + 3\hat j - 4\hat k)\ \mathrm{T}. The magnitude of the magnetic force acting on the wire is :
    • (A)
      3 IL\sqrt3\,IL
    • (B)
      3 IL3\,IL
    • (C)
      5 IL\sqrt5\,IL
    • (D)
      5 IL5\,IL
  9. 9.

    NEET 2022

    Given below are two statements: Statement I: Biot-Savart's law gives us the expression for the magnetic field strength of an infinitesimal current element (IdlIdl) of a current carrying conductor only. Statement II: Biot-Savart's law is analogous to Coulomb's inverse square law of charge qq, with the former being related to the field produced by a scalar source, IdlIdl while the latter being produced by a vector source, qq. In light of the above statements, choose the most appropriate answer from the options given below:
    • (A)
      Statement I is incorrect and Statement II is correct
    • (B)
      Both Statement I and Statement II are correct
    • (C)
      Both Statement I and Statement II are incorrect
    • (D)
      Statement I is correct and Statement II is incorrect
  10. 10.

    NEET 2022

    A long solenoid of radius 1 mm has 100 turns per mm. If 1 A current flows in the solenoid, the magnetic field strength at the centre of the solenoid is:
    • (A)
      6.28×10−46.28\times10^{-4} T
    • (B)
      6.28×10−26.28\times10^{-2} T
    • (C)
      12.56×10−212.56\times10^{-2} T
    • (D)
      12.56×10−412.56\times10^{-4} T
  11. 11.

    NEET 2022

    From Ampere's circuital law for a long straight wire of circular cross-section carrying a steady current, the variation of magnetic field in the inside and outside region of the wire is:
    • (A)
      a linearly decreasing function of distance upto the boundary of the wire and then a linearly increasing one for the outside region
    • (B)
      uniform and remains constant for both the regions
    • (C)
      a linearly increasing function of distance upto the boundary of the wire and then linearly decreasing for the outside region
    • (D)
      a linearly increasing function of distance r upto the boundary of the wire and then decreasing one with 1/r1/r dependence for the outside region
  12. 12.

    NEET 2021

    An infinitely long straight conductor carries a current of 5 A5\ \mathrm{A} as shown. An electron is moving with a speed of 105 m/s10^{5}\ \mathrm{m/s} parallel to the conductor. The perpendicular distance between the electron and the conductor is 20 cm20\ \mathrm{cm} at an instant. Calculate the magnitude of the force experienced by the electron at that instant. Figure: a long straight wire PQ carries current 5 A5\ \mathrm{A} from P to Q. The electron, at a perpendicular distance of 20 cm20\ \mathrm{cm} from the wire, moves with velocity 105 m/s10^{5}\ \mathrm{m/s} in the same direction as the current (parallel to the wire). Question diagram
    • (A)
      4×10−20 N4\times10^{-20}\ \mathrm{N}
    • (B)
      8π×10−20 N8\pi\times10^{-20}\ \mathrm{N}
    • (C)
      8×10−20 N8\times10^{-20}\ \mathrm{N}
    • (D)
      4π×10−20 N4\pi\times10^{-20}\ \mathrm{N}
  13. 13.

    NEET 2021

    A thick current carrying cable of radius RR carries current II uniformly distributed across its cross-section. The variation of magnetic field B(r)B(r) due to the cable with the distance rr from the axis of the cable is represented by :
    • (A)
      Question diagram
    • (B)
      Question diagram
    • (C)
      Question diagram
    • (D)
      Question diagram
  14. 14.

    NEET 2021

    A uniform conducting wire of length 12a12a and resistance RR is wound up as a current carrying coil in the shape of, (i) an equilateral triangle of side aa. (ii) a square of side aa. The magnetic dipole moments of the coil in each case respectively are :
    • (A)
      3Ia23Ia^{2} and 4Ia24Ia^{2}
    • (B)
      3Ia2\sqrt{3}Ia^{2} and 3Ia23Ia^{2}
    • (C)
      4Ia24Ia^{2} and 3Ia23Ia^{2}
    • (D)
      3Ia23Ia^{2} and Ia2Ia^{2}
  15. 15.

    NEET 2021

    In the product F⃗=q(v⃗×B⃗)=qv⃗×(Bi^+Bj^+B0k^)\vec{F} = q(\vec{v}\times\vec{B}) = q\vec{v}\times(B\hat{i}+B\hat{j}+B_0\hat{k}). For q=1q = 1 and v⃗=2i^+4j^+6k^\vec{v} = 2\hat{i}+4\hat{j}+6\hat{k} and F⃗=4i^−20j^+12k^\vec{F} = 4\hat{i}-20\hat{j}+12\hat{k}. What will be the complete expression for B⃗\vec{B} ?
    • (A)
      −6i^−6j^−8k^-6\hat{i}-6\hat{j}-8\hat{k}
    • (B)
      8i^+8j^−6k^8\hat{i}+8\hat{j}-6\hat{k}
    • (C)
      −8i^−8j^−6k^-8\hat{i}-8\hat{j}-6\hat{k}
    • (D)
      6i^+6j^−8k^6\hat{i}+6\hat{j}-8\hat{k}
  16. 16.

    NEET 2020

    A long solenoid of 5050 cm length having 100100 turns carries a current of 2.52.5 A. The magnetic field at the centre of the solenoid is : (μ0=4π×10−7\mu_0=4\pi\times10^{-7} T m A−1^{-1})
    • (A)
      6.28×10−46.28\times10^{-4} T
    • (B)
      3.14×10−43.14\times10^{-4} T
    • (C)
      6.28×10−56.28\times10^{-5} T
    • (D)
      3.14×10−53.14\times10^{-5} T

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