The figure below shows the variation of specific heat capacity $(C)$ of a solid as a function of temperature $(T)$. The temperature is increased continuously from $0$ to $500 \ K$ at a constant rate. Ignoring any volume change, the following statement$(s)$ is (are) correct to a reasonable approximation.$Image$

$(A)$ the rate at which heat is absorbed in the range $0-100 \ K$ varies linearly with temperature $T$.

$(B)$ heat absorbed in increasing the temperature from $0-100 \ K$ is less than the heat required for increasing the temperature from $400-500 \ K$.

$(C)$ there is no change in the rate of heat absorbtion in the range $400-500 \ K$.

$(D)$ the rate of heat absorption increases in the range $200-300 \ K$.

Thermal capacity of a body depends on

What is the heat capacity of copper of $40\,g$ and specific heat $0.3\,erg \,g^{-1}\left({ }^{o}\, C \right)^{-1}$ ?

By what the temperature difference can be determined if the state of substance is not changed for the absorption of given heat ?

The density of a material $A$ is $1500 kg/m^3$ and that of another material $B$ is $2000 kg/m^3$. It is found that the heat capacity of $8$ volumes of $A$ is equal to heat capacity of $12$ volumes of $B$. The ratio of specific heats of $A$ and $B$ will be