Home Physics Electromagnetic Induction Mix Match the column Column-IColumn-II(i) Magnet…
Physics Electromagnetic Induction Mix Matrix Match Questions
Published on: September 12, 2026

Match the column

Column-I

Column-II

(i) Magnetic flux density

due to a current carrying

circular coil.

[A] Zero

(ii) Magnetic flux density

at a point on a current

carrying thin wire

[B] Maximum or zero

at Centre

(iii) Electric field

strength due to an

uniformly charged ring

[C] continuously

decrease as we move

away from the center

along the axis.

(iv) Electric potential due

to an uniformly charged

ring.

[D] continuously

increases as we move

away from the center

into a definite distance

along the axis

Correct Matrix Matching

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Text Solution

Verified by Experts
The correct answer is:
B
Step 1: Analyze the first item in Column-I, which is the magnetic flux density due to a current carrying circular coil.
The magnetic field at the center of a circular loop is maximum and diminishes as we move away. Hence, the magnetic flux density is not zero at the center but maximum. In general, it is not zero when at a certain distance from the wire.
Step 2: Examine the second item regarding the magnetic flux density at a point on a current carrying thin wire.
The magnetic field at a distance away from a thin wire is maximum at a certain point. Hence, here it can be at maximum or can be zero at points further away, based on the orientation.
Step 3: Evaluate electric field strength due to a uniformly charged ring.
As we move along the axis from the center, the electric field strength decreases continuously, hence this matches with choice [C].
Step 4: Finally, check the electric potential due to a uniformly charged ring.
The potential continuously increases as we move away from the center along the axis, so this matches with choice [D].
Therefore, using this reasoning, we conclude that:
(i) - [A] Zero
(ii) - [B] Maximum or zero at Centre
(iii) - [C] Continuously decrease as we move away from the center along the axis.
(iv) - [D] Continuously increases as we move away from the center into a definite distance along the axis.
Thus, the correct match is: (ii) - [B].

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