Home
Class 12
PHYSICS
The temperature coefficient of resistanc...

The temperature coefficient of resistance of a conductor is

A

`0.042^(@)C^(-1)`

B

`0.003^(@) C^(-1)`

C

`0.033^(@)C^(-1)`

D

`0.010^(@) C^(-1)`

Text Solution

Verified by Experts

The correct Answer is:
B

`16 = R_(0)[1+ alpha(15-T_(0))]`
`20 = R_(0)[1 + alpha(100 - T_(0))]`
Assuming `T_(0) = 0^(@)` C, as a general convention.
`rArr 16/20 =(1 + alpha xx 15)/(1 + alpha xx 100)`
`rArr alpha = 0.003^(@) C^(-1)`
Promotional Banner

Similar Questions

Explore conceptually related problems

The temperature cofficient of resistance of a conductor is 0.002//""^@C . " At " 250^@C , resistance of conductor is 4Omega , its resistance will be 6Omega at temperature about

The ratio of the resistances of a conductor at a temperature of 15^(@)C to its resistance at a temperature of 37.5^(@)C is 4:5 . The temperature coefficient of resistance of the conductor is

The temperature coefficient of resistance of conductor varies as alpha(T) = 3T^2 +2T. If R_0 is resistance at T = 0and R is resistance at T, then

The temperature coefficient of resistance of a semiconductor

The temperature coefficient of resistance of a semi conductor is

The resistance of a conductor at 15^(@)C is 16 Omega and at 100^(@)C is 20 Omega . What will be the temperature coefficient of resistance of the conductor ?

The resistance of a conductor at 30^@C is 3.25 Omega and at 100^@C is 3.95Omega . Calculate the temperature coefficient of resistance of the conductor and the resistance of the conductor at 0^@C .

The rsistance of a conductor at 20^(@)C is 3.15 Omega and at 100^(@)C is 3.75 Omega . Determine the temperature coefficient of resistance of the conductor. What will be the resistance of the conductor at 0^(@)C ?

The resistance of a conductor is

Two different conductors have same resistance at 0^@ C It is found that the resistance of the first conductor at t_1^@ C is equal to the resistance of the second conductor at t_2^@ C. The ratio of temperature coefficients of resistance of the conductors, a_1/a_2 is