In a steady state of heat conduction the temperature of the ends `A` and `B` of a rod `100cm` long per `0^(@)C` and `100^(@)C` The temperature of the rod at a point `60cm` distant from the end `A` is .

In a steady state of thermal conduction, temperature of the ends A and B of a 20 cm long rod are 100^(@)C and 0^(@)C respectively. What will be the temperature of the rod at a point at a distance of 6 cm from the end A of the rod

The end A of rod AB of length 1 m is maintained at 80^(@) C and the end B at 0^(@) C. The temperature at a distance of 60 cm from the end A is

The temperature of hot and cold end of a 20 cm long rod in thermal steady state are at 100^(@)C and 20^(@)C respectively. Temperature at the centre of the rod is

A rod AB is 1m long. The temperature of its one end A is maintained at 100^(@) C and other end B at 10^(@) C, the temperature at a distance of 60 cm from point B is

The temperature of the two ends A and B of a rod of length 25cm and circular cross section are 100^(@)C and 0^(@)C respectively In the steady state, find the temperature at a point 10cm from the end B (ifnore loss of heat from curved surface of the body) ?

In the steady state the two ends of a meter rod are at 30^(@)C and 20^(@)C the temperature at the 40^(th) cm from the end at higher temperature is .

On heating one end of a rod the temperature of the whole rod will be uniform when .

The temperature gradient in a rod of 0.5 m long is 80^(@)C//m . If the temperature of hotter end of the rod is 30^(@)C , then the temperature of the colder end is

The temperature gradient in a rod 0.5 m long is 40^@C per metre. The temperature of the hotter end is 30^@C . What is the temperature of its colder end?

One end of a metal rod is kept in a furnce. In steady state, the temperature of the rod