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Physics > Electrostatics And Current Electricity > Current Electricity

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Comprehension Passage

**Case Study: Drift Velocity and Resistivity** In a metallic conductor, an electron, moving due to thermal motion, suffers collisions with the heavy fixed ions but after collision, it will emerge out with the same speed but in random directions. If we consider all the electrons, their average velocity will be zero. When an electric field is applied, electrons move with an average velocity, known as drift velocity $(v_d)$. The average time between successive collisions is known as relaxation time $(\tau)$. The magnitude of drift velocity per unit electric field is called mobility $(\mu)$. An expression for current through the conductor can be obtained in terms of drift velocity, number of electrons per unit volume ($n$), electronic charge ($e$), and the cross-sectional area ($A$) of the conductor. This expression leads to an expression between current density $(\vec{j})$ and the electric field $(\vec{E})$. Hence, an expression for resistivity ($\rho$) of a metal is obtained. This expression helps us to understand increase in resistivity of a metal with increase in its temperature, in terms of change in the relaxation time $(\tau)$ and change in the number density of electrons ($n$).
Questions in this set (5)
Comprehension Question 1

Consider the contribution of the following two factors I and II in resistivity of a metal: I. Relaxation time of electrons II. Number of electrons per unit volume

The resistivity of a metal increases with increase in its temperature because:

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