EASY
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In a metallic conductor, under the effect of applied electric field, the free electrons of the conductor
(a)Drift from higher potential to lower potential
(b)Move with the uniform velocity throughout from lower potential to higher potential
(c)Move in the straight line paths in the same direction
(d)Move in the curved paths from lower potential to higher potential

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Important Questions on Current Electricity
HARD
Suppose the drift velocity in a material varied with the applied electric field E as . Then graph for a wire made of such a material is best given by:

MEDIUM
An electron of mass and charge is accelerated from rest in electric field . The velocity acquired by the electron in travelling a distance is

EASY
The dimensional formula of mobility is _____

MEDIUM
A. The drift velocity of electrons decreases with the increase in the temperature of conductor.
B. The drift velocity is inversely proportional to the area of cross-section of given conductor.
C. The drift velocity does not depend on the applied potential difference to the conductor.
D. The drift velocity of electron is inversely proportional to the length of the conductor.
E. The drift velocity increases with the increase in the temperature of conductor.
Choose the correct answer from the options given below:

MEDIUM
A current of passes through a copper conductor (resistivity ) of radius of cross-section . Find the mobility of the charges if their drift velocity is .

EASY
Assertion (A): As soon as a source of emf is connected across a conductor, a current immediately starts flowing through it.
Reason (R): Drift speed of the electron is so large that electron travel from one end of the conductor to the other end almost instantaneously.

EASY
A current of exists in a wire of cross-sectional area of with a drift velocity of The number of free electrons in each cubic meter of the wire is

EASY
A current of flows through a wire of cross-sectional area . The number of free electrons in a cubic meter are . The drift velocity of the electrons is _____
(given, charge on electron ).

MEDIUM
Though the electron drift velocity is small and electron charge is very small, a conductor can carry an appreciably large current because

EASY
A charged particle having drift velocity of in an electric field of , has a mobility in of:

EASY
The drift velocity of electrons for a conductor connected in an electrical circuit is . The conductor is now replaced by another conductor with same material and same length but double the area of cross-section. The applied voltage remains same. The new drift velocity of electrons will be

EASY
A copper wire with a cross-section area of has a free electron density equal to If this wire carries a current of , the drift velocity of the electron is

EASY
Assertion: The drift velocity of electrons in a metallic wire will decrease, if the temperature of the wire is increased.
Reason: On increasing the temperature, conductivity of metallic wire decreases.

EASY
A potential difference of is applied across a conductor of length . If the electron mobility is then the drift velocity of electron is

EASY
Drift speed of electrons, when current flows in a copper wire of cross section is If the electron density in copper is the value of in is close to (Take charge of an electron to be )

EASY
The number density of free electrons in copper is nearly . A copper wire has its area of cross-section and is carrying a current of . The drift speed of the electrons is _____.

MEDIUM
A copper wire of cross sectional area carries a current of ampere. The magnitude of the drift velocity for the electrons in the wire, (Assume copper to be monovalent, and density of copper )

MEDIUM
The number of free electrons per of ordinary copper wire is . Average drift speed of electrons is . The current flowing is

HARD
When potential difference is applied across a wire of length , the drift speed of electrons is . If the electron density in the wire is , the resistivity of the material is close to:

EASY
A constant current source is connected to a wire. If the wire is stretched to twice its length, then the drift velocity:

