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In the given circuit, assuming point A to be at zero potential, use Kirchhoff’s rules to determine the potential at point B.

Appears in 1 question paper
Chapter: [3] Current Electricity
Concept: Kirchhoff’s Laws

Plot a graph showing the variation of stopping potential with the frequency of incident radiation for two different photosensitive materials having work functions W1 and W2 (W1 > W2). On what factors does the (i) slope and (ii) intercept of the lines depend?

Appears in 1 question paper
Chapter: [3] Current Electricity
Concept: Resistivity of Various Materials

A cell of emf ‘E’ and internal resistance ‘r’ is connected across a variable resistor ‘R’. Plot a graph showing the variation of terminal potential ‘V’ with resistance R. Predict from the graph the condition under which ‘V’ becomes equal to ‘E’.

Appears in 1 question paper
Chapter: [3] Current Electricity
Concept: Cells, EMF, and Internal Resistance

Derive an expression for drift velocity of free electrons in a conductor in terms of relaxation time.

Appears in 1 question paper
Chapter: [3] Current Electricity
Concept: Drift of Electrons and the Origin of Resistivity

Obtain the expression for the current flowing through a conductor having number density of the electron n, area of cross-section A in terms of the drift velocity vd

Appears in 1 question paper
Chapter: [3] Current Electricity
Concept: Drift of Electrons and the Origin of Resistivity

How does the resistivity of a semiconductor change with rise of temperature ? Explain.

Appears in 1 question paper
Chapter: [3] Current Electricity
Concept: Resistivity of Various Materials

Twelve wires each having a resistance of 3 Ω are connected to form a cubical network. A battery of 10 V and negligible internal resistance is connected across the diagonally opposite corners of this network. Determine its equivalent resistance and the current along each edge of the cube.

Appears in 1 question paper
Chapter: [3] Current Electricity
Concept: Kirchhoff’s Laws

A variable resistor R is connected across a cell of emf ε and internal resistance r as shown in the figure. Draw a plot showing the variation of
(i) Terminal voltage V and
(ii) the current I, as a function of R.

Appears in 1 question paper
Chapter: [3] Current Electricity
Concept: Temperature Dependence of Resistivity

The temperature (T) dependence of resistivity of materials A and material B is represented by fig (i) and fig (ii) respectively. Identify material A and material B.


fig. (i)

fig. (ii)
Appears in 1 question paper
Chapter: [3] Current Electricity
Concept: Temperature Dependence of Resistivity

State the two Kirchhoff’s rules used in the analysis of electric circuits and explain them.

Appears in 1 question paper
Chapter: [3] Current Electricity
Concept: Kirchhoff’s Laws

Derive the equation of the balanced state in a Wheatstone bridge using Kirchhoff’s laws.

Appears in 1 question paper
Chapter: [3] Current Electricity
Concept: Kirchhoff’s Laws

The potential difference applied across a given conductor is doubled. How will this affect (i) the mobility of electrons and (ii) the current density in the conductor? Justify your answers.

Appears in 1 question paper
Chapter: [3] Current Electricity
Concept: Drift of Electrons and the Origin of Resistivity

A potential difference (V) is applied across a conductor of length 'L' and cross-sectional area 'A'.

How will the drift velocity of electrons and the current density be affected if another identical conductor of the same material were connected in series with the first conductor? Justify your answers.

Appears in 1 question paper
Chapter: [3] Current Electricity
Concept: Drift of Electrons and the Origin of Resistivity
  • Assertion (A): The given figure does not show a balanced Wheatstone bridge.
  • Reason (R): For a balanced bridge small current should flow through the galvanometer.

 

Appears in 1 question paper
Chapter: [3] Current Electricity
Concept: Wheatstone Bridge

Two conductors, made of the same material have equal lengths but different cross-sectional areas A1 and A2 (A1 > A2). They are connected in parallel across a cell. Show that the drift velocities of electrons in two conductors are equal.

Appears in 1 question paper
Chapter: [3] Current Electricity
Concept: Drift of Electrons and the Origin of Resistivity

Write Maxwell's generalization of Ampere's circuital law. Show that in the process of charging a capacitor, the current produced within the plates of the capacitor is `I=varepsilon_0 (dphi_E)/dt,`where ΦE is the electric flux produced during charging of the capacitor plates.

Appears in 1 question paper
Chapter: [4] Moving Charges and Magnetism
Concept: Ampere’s Circuital Law

Write Maxwell's generalization of Ampere's circuital law. Show that in the process of charging a capacitor, the current produced within the plates of the capacitor is `I=varepsilon_0 (dphi_E)/dt,`where ΦE is the electric flux produced during charging of the capacitor plates.

Appears in 1 question paper
Chapter: [4] Moving Charges and Magnetism
Concept: Ampere’s Circuital Law

 

Why does a galvanometer show a momentary deflection at the time of charging or discharging a capacitor? Write the necessary expression to explain this observation.

Appears in 1 question paper
Chapter: [4] Moving Charges and Magnetism
Concept: Moving Coil Galvanometer

Electron drift speed is estimated to be of the order of mm s−1. Yet large current of the order of few amperes can be set up in the wire. Explain briefly.

Appears in 1 question paper
Chapter: [4] Moving Charges and Magnetism
Concept: Ampere’s Circuital Law

Derive the expression for the magnetic field due to a solenoid of length ‘2l’, radius ‘a’ having ’n’ number of turns per unit length and carrying a steady current ‘I’ at a point
on the axial line, distance ‘r’ from the centre of the solenoid. How does this expression compare with the axial magnetic field due to a bar magnet of magnetic moment ‘m’?

Appears in 1 question paper
Chapter: [4] Moving Charges and Magnetism
Concept: Solenoid
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