The rates of cooling of two different liquids put in exactly similar calorimeters and kept in identical surroundings are the same if
The masses of the liquids are equal
Equal masses of the liquids at the same temperature are taken
Different volumes of the liquids at the same temperature are taken
Equal volumes of the liquids at the same temperature are taken
Are rate of heat emission and rate of cooling same ? Explain this.
Cooling rate of a sphere of $600\,K$ at external environment $(200\,K)$ is $R$ . When the temperature of sphere is reduced to $400\,K$ then cooling rate of the sphere becomes
The temperature of a body falls from ${50^o}C$to ${40^o}C$ in $10$ minutes. If the temperature of the surroundings is ${20^o}C$ Then temperature of the body after another $10$ minutes will be ........ $^oC$
According to Newton’s law of cooling, the rate of cooling of a body is proportional to ${(\Delta \theta )^n}$, where $\Delta \theta $ is the difference of the temperature of the body and the surroundings, and n is equal to
The temperature of a body falls from $62^oC\, to\, 50^oC$ in $10$ minutes. If the temperature of the surroundings is $26^oC$, the temperature in next $10$ minutes will become ...... $^oC$