Home
Class 12
PHYSICS
A copper rod of cross sectional area A c...

A copper rod of cross sectional area A carries a uniform current I through it. At temperature T if the volume charge density of the rod is `rho` how long will the charges take to travel a distance d?

A

`(rho d A)/(I)`

B

`(rho d A)/(I T)`

C

`(2 rho d A)/(I T)`

D

`(2 rho d A)/(I)`

Text Solution

AI Generated Solution

Promotional Banner

Topper's Solved these Questions

  • JEE MAINS

    JEE MAINS PREVIOUS YEAR ENGLISH|Exercise Chemistry|1 Videos
  • JEE MAIN

    JEE MAINS PREVIOUS YEAR ENGLISH|Exercise All Questions|452 Videos
  • JEE MAINS 2020

    JEE MAINS PREVIOUS YEAR ENGLISH|Exercise PHYSICS|250 Videos

Similar Questions

Explore conceptually related problems

Find the velocity of charge leading to 1A current which flows in a copper conductor of cross section 1cm^2 and length 10 km . Free electron density of copper is 8.5 X 10^28//m^3 . How long will it take the electric charge to travel from one end of the conductor to the other?

A metal rod of length 'L' and cross-sectional area 'A' is heated through 'T'^(@)C What is the force required to prevent the expansion of the rod lengthwise ?

A straight conductor of uniform cross section carries a time varying current, which varies at the rate dI//dt = I. If s is the specific charge that is carried by each charge carries of the conductor and l is the length of the condcutor, then the totalt force experienced by all the charge carries per unit length of the conductor due to their drift velocities only is

A conducting cylindrical rod of uniform cross-sectional area is kept between two large chambers which are at temperatures 100^(@) C and 0^(@) C, respectively. The cconductivety of the rod increases with x, where x is distance from 100^(@) C end. The temperature profile of the rod in steady -state will be as

A copper conductor of area of cross- section 40 mm^(2) on a side carries a constant current of 32 xx 10^(-6)A . Then the current density is (in amp//m^(2) )

A very long, straight, thin wire carries -3.60 nCm^(-1) of fixed negative charge. The wire is to be surrounded by a uniform cylinder of positive charge, radius 1.50 cm, coaxial with the wire. The volume charge density rho of the cylinder is to be selected so that the net electric field outside the cylinder is zero. Calculate the required positive charge density rho (in muCm^(-3) ).

A long cylinder of uniform cross section and radius R is carrying a current i along its length and current density is uniform cross section and radius r in the cylinder parallel to its length. The axis of the cylinderical cavity is separated by a distance d from the axis of the cylinder. Find the magnetic field at the axis of cylinder.

An insulating solid sphere of the radius R is charged in a non - uniform manner such that the volume charge density rho=(A)/(r ) , where A is a positive constant and r is the distance from the centre. The potential difference between the centre and surface of the sphere is

Two ends of a rod of uniform cross sectional area are kept at temperature 3T_(0) and T_(0) as shown. Thermal conductivity of rod varies as k=alphaT , (where alpha is a constant and T is absolute temperature). In steady state, the temperature of the middle section of the rod is

A rod of length l and cross sectional area A has a variable conductivity given by K=alphaT , where alpha is a positive constant T is temperatures in Kelvin. Two ends of the rod are maintained at temperatures T_1 and T_2(T_1gtT_2) . Heat current flowing through the rod will be