Two bodies have thermal capacities in the ration 3:4 and the rates of loss of heat in the ratio "3:5" .Their rates of cooling will be in the ratio of

The bodies have thermal capacities in the ratio 3:4 and the rates of loss of heat in the ratio 3:5 Their rates of cooling will be in the ratio of .

Is the rate of cooling the same thing as the rate of loss of heat? Explain.

Two magnets have their lengths in the ration 2:3 and their pole strength in the ration 3:4 . The ratio of their magnetic moment is

Two copper wires have their masses in the ratio 2 : 3 and the lengths in the ratio 3 : 4. The ratio of the resistances is

Q.No 4-57, the ratio of their initial rates of cooling is:

The thermal capacities of two bodies A and B are in the ratio 1:4. if the rate of heat loss are equal for these two bodies then the rate of fall of the temperature will be in the ratio

The ratio of thermal capacities of two spheres A and B, their diameters are in the ratio 1:2 densities in the ratio 2:1 , and the specific heat in the ratio of 1:3 , will be

Two sphere of radii in the ratio 1 : 2 , have specific heats in the ration 2 : 3 . The densities are in the ratio 3 : 4 . Find the ration of their thermal capacities.