Published by:
CGP EDU Academic Team
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
Text Solution
Verified by ExpertsThe correct answer is:
C
Step 1: Evaluate (i) Magnetic flux density due to a current carrying circular coil. The magnetic flux density at the center of a circular coil is maximum and decreases as we move away, hence it cannot be zero. Therefore, not matching with [A].
Step 2: Evaluate (ii) Magnetic flux density at a point on a current carrying thin wire. The magnetic flux density varies and can be maximum at the wire's center or decrease to zero. Hence, matches with [B].
Step 3: Evaluate (iii) Electric field strength due to a uniformly charged ring. The electric field strength along the axis decreases continuously as we move away from the center, matching with [C].
Step 4: Evaluate (iv) Electric potential due to a uniformly charged ring. The electric potential continuously increases as we move away from the center into a definite distance along the axis, matching with [D].
Therefore, the correct matches are: (i) - (B), (ii) - (C), (iii) - (D), (iv) - (A). Thus, the final correct answer is C.
Step 2: Evaluate (ii) Magnetic flux density at a point on a current carrying thin wire. The magnetic flux density varies and can be maximum at the wire's center or decrease to zero. Hence, matches with [B].
Step 3: Evaluate (iii) Electric field strength due to a uniformly charged ring. The electric field strength along the axis decreases continuously as we move away from the center, matching with [C].
Step 4: Evaluate (iv) Electric potential due to a uniformly charged ring. The electric potential continuously increases as we move away from the center into a definite distance along the axis, matching with [D].
Therefore, the correct matches are: (i) - (B), (ii) - (C), (iii) - (D), (iv) - (A). Thus, the final correct answer is C.
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