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Question

An electric heater of resistance 50 Ω uses a current of 3 A. Determine the heat generated in 20 seconds.

This question was previously asked in
RRB NTPC 2024 Undergraduate CBT 1 Question Paper (29-Aug-2025) (Shift 1)
The correct answer is

9000 J

The heat generated by an electric heater can be calculated using the formula for electrical power and the relationship between power, time, and energy.

1. Calculate the power (P) consumed by the heater:

Power (P) is given by the formula \(P = I^2R\), where:

  • \(I\) is the current (in Amperes)
  • \(R\) is the resistance (in Ohms)

In this case, \(I = 3 A\) and \(R = 50 Ω\).

Therefore, \(P = (3 A)^2 \times 50 Ω = 9 A^2 \times 50 Ω = 450 W\).

2. Calculate the heat (energy, E) generated:

The energy (E) generated is given by the formula \(E = Pt\), where:

  • \(P\) is the power (in Watts)
  • \(t\) is the time (in seconds)

We have \(P = 450 W\) and \(t = 20 s\).

Therefore, \(E = 450 W \times 20 s = 9000 J\).

Therefore, the heat generated in 20 seconds is 9000 J.

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