The calorific value (briefly written as CV) or heat value of a solid or liquid fuel may be defined as the amount of heat given out by the complete combustion of 1 kg of fuel. It is expressed in terms of kJ / kg of fuel. The calorific value of gaseous fuels is, however, expressed in terms of kJ / m3 at a specified temperature and pressure.
Following are the two types of the calorific value of fuels:
1. Gross or higher calorific value. The amount of heat obtained by the complete combustion of 1 kg of a fuel, when the products of its combustion are cooled down to the temperature of supplied air (usually taken as 15° C), is called the gross or higher calorific value of fuel. If the chemical analysis of a fuel is available, then the higher calorific value of the fuel is determined by the following formula, known as Dulong's formula:
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)
where C, H2 and S represent the mass of carbon, hydrogen and sulphur in 1 kg of fuel, and the numerical values indicate their respective calorific values.
If the fuel contains oxygen (O2) , then it is assumed that the whole amount is combined with hydrogen having mass equal to 1 / 8th of that of oxygen. Therefore, while finding the calorific value of fuel, this amount of hydrogen should be subtracted.
![](data:image/png;base64,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)
2. Net or lower calorific value. When the heat absorbed or carried away by the products of combustion is not recovered (which is the case in actual practice), and the steam formed during combustion is not condensed, then the amount of heat obtained per kg of the fuel is known as net or lower calorific value. It is briefly written as LCV.
If the higher calorific value is known, then the lower calorific value may be obtained by subtracting the amont of heat carried away by products of combustion (especially steam) from HCV.
LCV = HCV - Heat of steam formed during combustion
Notes:
1. The calorific value of solid and liquid fuels may be found by using bomb calorimeter.
2. The calorific value of gaseous and liquid fuels may be found by using any gas calorimeter like Boy's gas calorimeter or Junker's gas calorimeter.
Following are the two types of the calorific value of fuels:
1. Gross or higher calorific value. The amount of heat obtained by the complete combustion of 1 kg of a fuel, when the products of its combustion are cooled down to the temperature of supplied air (usually taken as 15° C), is called the gross or higher calorific value of fuel. If the chemical analysis of a fuel is available, then the higher calorific value of the fuel is determined by the following formula, known as Dulong's formula:
where C, H2 and S represent the mass of carbon, hydrogen and sulphur in 1 kg of fuel, and the numerical values indicate their respective calorific values.
If the fuel contains oxygen (O2) , then it is assumed that the whole amount is combined with hydrogen having mass equal to 1 / 8th of that of oxygen. Therefore, while finding the calorific value of fuel, this amount of hydrogen should be subtracted.
2. Net or lower calorific value. When the heat absorbed or carried away by the products of combustion is not recovered (which is the case in actual practice), and the steam formed during combustion is not condensed, then the amount of heat obtained per kg of the fuel is known as net or lower calorific value. It is briefly written as LCV.
If the higher calorific value is known, then the lower calorific value may be obtained by subtracting the amont of heat carried away by products of combustion (especially steam) from HCV.
LCV = HCV - Heat of steam formed during combustion
Notes:
1. The calorific value of solid and liquid fuels may be found by using bomb calorimeter.
2. The calorific value of gaseous and liquid fuels may be found by using any gas calorimeter like Boy's gas calorimeter or Junker's gas calorimeter.
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