Question types

Electric Current in Conductors question types

125 questions across 5 question groups — pick any mix to generate a Physics paper with step-by-step answer keys.

125
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5
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5
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Sample Questions

Electric Current in Conductors questions

One sample from each question group in this chapter. Select any group above to see the full set with answer keys.

The net resistance of a voltmeter should be large to ensure that:
  1. It  does not get overheated.
  2. It does not draw excessive current.
  3. It can measure large potential differences.
  4. It does not appreciably change the potential difference to be measured.
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A current passes through a wire of non-uniform cross-section. Which of the following quantities are independent of the cross-section?
  1. The charge crossing in a given time interval.
  2. Drift speed.
  3. Current density.
  4. Free-electron density.
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A resistor of resistance R is connected to an ideal battery. If the value of R is decreased, the power dissipated in the resistor will:
  1. Increase.
  2. Decrease.
  3. Remain unchanged.
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Two non-ideal batteries are connected in parallel. Consider the following statements:
  1. The equivalent emf is smaller than either of the two emfs.
  2. The equivalent internal resistance is smaller than either of the two internal resistances.
  1. Both A and B are correct.
  2. A is correct but B is wrong.
  3. B is correct but A is wrong.
  4. Both A and B are wrong.
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Identify the correct options:
  1. An ammeter should have small resistance.
  2. An ammeter should have large resistance.
  3. A voltmeter should have small resistance.
  4. A voltmeter should have large resistance.
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Is work done by a battery always equal to the thermal energy developed in electrical circuit? What happens if a capacitor is connected in the circuit?
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The thermal energy developed in a current$-$carrying resistor is given by $U = i^2\ Rt$ and also by $U = Vit$. Should we say that $U$ is proportional to $i^2$ or $i$?
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One of your friends argues that he has read in the previous chapters that there can be no electric field inside a conductor. And hence there can be no current through it. What is the fallacy of this argument?
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Sometimes it is said that "heat is developed" in a resistance when there is an electric current in it. Recall that heat is defined as the energy being transferred due to temperature difference. Is the statement in quotes technically correct?
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A parallel-plate capacitor is filled with a dielectric material of resistivity ρ and dielectric constant K. The capacitor is charged and disconnected from the charging source. The capacitor is slowly discharged through the dielectric. Show that the time constant of the discharge is independent of all geometrical parameters like the plate area or separation between the plates. Find this time constant.
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A bulb is made using two filaments. A switch selects whether the filaments are used individually or in parallel. When used with a 15V battery, the bulb can be operated at 5W, 10W or 15W. What should be the resistances of the filaments?
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In an electrolyte, the positive ions move from left to right and the negative ions from right to left. Is there a net current? If yes, in what direction?
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Q 163 Marks Question3 Marks
A capacitance C charged to a potential difference V is discharged by connecting its plates through a resistance R. Find the heat dissipated in one time constant after the connections are made. Do this by calculating $\int\text{i}^2\text{R}$ dt and also by finding the decrease in the energy stored in the capacitor.
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Q 173 Marks Question3 Marks
How many time constants will elapse before the current in a charging RC circuit drops to half of its initial value? Answer the same question for a discharging RC circuit.
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Q 183 Marks Question3 Marks
An ideal battery sends a current of 5A in a resistor. When another resistor of value $10\Omega$ is connected in parallel, the current through the battery is increased to 6A. Find the resistance of the first resistor.
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Q 193 Marks Question3 Marks
A parallel$-$plate capacitor with plate area $20\ cm^2$ and plate separation $1.0\ mm$ is connected to a battery. The resistance of the circuit is $10\text{k}\Omega.$ Find the time constant of the circuit.
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A capacitance C, a resistance R and an emf $\epsilon$ are connected in series at t = 0. What is the maximum value of (a) the potential difference across the resistor (b) the current in the circuit (c) the potential difference across the capacitor (d) the energy stored in the capacitor (e) the power delivered by the battery and (f) the power converted into heat?
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Calculate the electric field in a copper wire of cross$-$sectional area $2.0\ mm^2$ carrying a current of $1A.$
The resistivity of copper $=1.7\times10^{-8}\Omega\text{-m}.$
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The amount of charge that passes in time $t$ through a cross$-$section of a wire is,
$Q(t) = At^2 + Bt + C$.
  1. Write the dimensional formulae for $A, B$ and $C$.
  2. If the numerical values of $A, B$ and $C$ are $5, 3$ and $1,$ respectively, in $S.I$ units, find the value of the current at $t = 5s.$
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