Specific Heat Capacity Formula – Equation and Problem Solved with Example

The specific heat capacity in Chemistry could be defined as the quantity of heat needed to change the temperature of a unit mass for any substance by degree one. Further, it could be articulated as given below –

Specific Heat Capacity Formula

\[\ Specific\; Heat\;Capacity = \frac{Energy\;Required}{Mass \times T} \]

The specific heat capacity is a common type of thermal inertia and it affect material based on its temperature. It could also be communicated in relation to the quantity of hear Q and written as given below –

Specific Heat Capacity Formula

\[\ C = \frac{Q}{M \times T} \]

Where c is the specific heat capacity, Q is the total energy required, m is the mass of the substance and delta T is the change in temperature. The specific heat of water is usually higher than the other common substance and it plays an important role in the temperature regulation.

The specific heat for per gram of water is usually much higher than metal and it is quite important to know in Chemistry as well. Further, it is more important calculating the molar heat of the substances.

The molar specific heats for solids are usually constant at the room temperature. At lower temperature, the specific heat will drop and become more significant. So, you should know the difference between three terms now i.e. heat capacity, specific heat capacity, and the molar heat capacity etc.

The heat capacity is the defined as the ratio of amount of heat energy transferred to the object resulted from the increase in temperature. Molar heat capacity is the measure of amount of heat needed to raise the temperature of one mole of a pure substance by degree K. And the specific heat capacity is the measurement of amount of heat needed to raise the temperature of one gram by degree K.