Question:

In a meter bridge experiment, for measuring unknown resistance ‘S’, the null point is obtained at a distance 30 cm from the left side as shown at point D. If R is 5.6 kΩ, then the value of unknown resistance ‘S’ will be ___Ω.

Fig. Meter Bridge

Updated On: Feb 2, 2026
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Correct Answer: 2400

Approach Solution - 1

In a meter bridge setup, the balance condition for measuring resistance is given by the equation:

  S/R = l/(100-l) 

where S is the unknown resistance, R is the known resistance (5.6 kΩ), l is the length of the wire from one end to the null point (30 cm), and (100-l) is the remaining length (70 cm).

Now, let's calculate the unknown resistance S:

  S = R × l/(100-l)

Substitute the values:

  S = 5600 × 30/70

  S = 2400 Ω

Upon calculating, the value of  S is 2400 Ω, which fits within the given range of [2400, 2400]. Thus, the calculated unknown resistance is confirmed to be accurate.

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Approach Solution -2

The correct answer is 2400
\(\frac{R}{S}=\frac{70}{30}\)
\(S=\frac{3}{7}×5.6×10^3\)
\(=2.4×10^3Ω=2400Ω\)
\(\therefore\) the value of unknown resistance ‘S’ will be 2400Ω.

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Concepts Used:

Electromagnetic Induction

Electromagnetic Induction is a current produced by the voltage production due to a changing magnetic field. This happens in one of the two conditions:-

  1. When we place the conductor in a changing magnetic field.
  2. When the conductor constantly moves in a stationary field.

Formula:

The electromagnetic induction is mathematically represented as:-

e=N × d∅.dt

Where

  • e = induced voltage
  • N = number of turns in the coil
  • Φ = Magnetic flux (This is the amount of magnetic field present on the surface)
  • t = time

Applications of Electromagnetic Induction

  1. Electromagnetic induction in AC generator
  2. Electrical Transformers
  3. Magnetic Flow Meter