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

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

Temperature of hot end and cold end of a rod, which is in steady state are 100^(@)C and 40^(@)C respectively. The area of cross section of rod and its thermal conductivity are uniform. The temperature of rod at its mid point is (Assume no heat loss thorugh lateral surface)

Temperature of hot end and cold end of a rod, which is in steady state are 100^(@)C and 40^(@)C respectively. The area of cross section of rod and its thermal conductivity are uniform. The temperature of rod at its mid point is (Assume no heat loss thorugh lateral surface)

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 9 cm from the end A of the rod

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

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

Twelve conducting rods from the sides of a uniform cube of side l. If in steady state, B and H ends of the cube are at 100^(@)C and 0^(@)C respectively. Find the temperature of the junction 'A' :-