The quantity of heat required to raise the temperature of unit mass of a material by one degree centigrade is called
Specific Heat
The question asks for the scientific term that describes the amount of heat energy needed to increase the temperature of a specific amount (unit mass) of a material by a specific amount (one degree Centigrade).
Let's look at the definition of the terms provided in the options:
Comparing the definition given in the question with the definitions of the options, it is clear that the question describes Specific Heat.
The formula relating heat energy ($Q$), mass ($m$), specific heat capacity ($c$), and temperature change ($\Delta T$) is:
$$Q = mc\Delta T$$
From this formula, we can see that if $m=1$ (unit mass) and $\Delta T=1$ (one degree change), then $Q=c$. Therefore, the heat required is equal to the specific heat capacity.
Based on the analysis of the definitions, the quantity of heat required to raise the temperature of unit mass of a material by one degree Centigrade is precisely the definition of specific heat.
| Term | Definition / Meaning | Related to Heat for Temperature Change? |
|---|---|---|
| Specific Heat | Heat to raise unit mass by 1 degree | Yes |
| Thermal Expansion | Change in size with temperature | No |
| Temperature Stress | Stress from restrained expansion | No |
| Heat of Hydration | Heat from reaction with water | No |
| Concept | Brief Description |
|---|---|
| Specific Heat | Heat required per unit mass per unit temperature change. |
| Heat Capacity | Heat required per unit temperature change for a specific object (mass × specific heat). |
| Latent Heat | Heat absorbed or released during a phase transition (e.g., melting, boiling) at constant temperature. |
| Thermal Conductivity | Ability of a material to conduct heat. |
While specific heat is defined per unit mass, the total heat capacity of an object is the total amount of heat required to raise the temperature of that specific object by one degree. Heat capacity ($C$) is related to specific heat ($c$) by the mass ($m$) of the object:
$$C = mc$$
Materials have different specific heat capacities. Water, for example, has a relatively high specific heat capacity ($\approx 4186 \, \text{J/kg} \cdot \text{^\circ C}$), meaning it takes a lot of energy to change its temperature. Metals like iron have lower specific heat capacities, so they heat up and cool down more quickly with the same amount of heat energy.
Specific heat is an intrinsic property of a material, meaning it doesn't depend on the size or shape of the sample, only on the substance itself (and sometimes its phase and temperature).
The amount of heat required for converting one kilogram of a solid completely into liquid is called:
The heat that must be absorbed by ice of mass 500 g at – 10°C to take it to water at 20°C is (Specific heat of Ice is 2.2 kJ/kg K, Specific heat of water is 4.2 kJ/kg K and Latent heat of fusion of ice is 300 kJ/kg)
2 kg of substance receives 500 kJ and undergoes a temperature change from 100°C to 200°C. The average specific heat of substance during the process will be
The general law for the expansion or compression of gases is:
Amount of energy required to raise the temperature of a substance of 1 kg mass by 1°C is called