How much heat energy is required to melt 337.1 g of HBr? The molar heat of fusion of HBr is 2.41 kJ/mol.
\(m=337,1g\\
M_{HBr}=81\frac{g}{mol} \ \ \Rightarrow \ \ n=\frac{m}{M}=\frac{337,1g}{81\frac{g}{mol}}=4,2mol\)
If 2,41kJ --- require ----- 1mol
so
Q ---- require ----- 4,2mol
\(Q=\frac{4,2mol*2,41kJ}{1mol}=10,122kJ\)
The heat energy required is \(10.12kJ\).
The molar heat capacity of a chemical substance is the amount of energy that must be added, in the form of heat, to one mole of the substance
Given that, the molar mass of \(HBr\) is \(337.1g\)
It means that,
\(1\) mol of\(HBr\) require \(=2.41kJ\) heat energy
\(4.2\) mol of \(HBr\) require \(=2.41*4.2=10.12kJ\) heat energy
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