For the fusion reaction shown, calculate the change in energy of the reaction in units of joules per mole. H12+H12⟶H13+H11
Atom or particle Mass (amu)
H-1 1.00782
H-2 2.01410
H-3 3.01605
He-3 3.01603
He-4 4.00260
neutron 1.00866
lets calculate the mass of all the reactant
mass of reactant
= 2*mass(H12)
=2*2.0141
= 4.0282
lets calculate the mass of all the product
mass of product
= 1*mass(H13) + 1*mass(H11)
=1*3.01605 + 1*1.00782
= 4.02387
Decrease in mass,
dm = net mass of reactant - net mass of product
= 4.0282 - 4.02387
= 0.00433
This decrease in mass will be converted to energy
dm = 4.33*10^-3 u
1 u = 1.6605*10^-27 Kg
So,
dm = 4.33*10^-3*1.6605*10^-27
= 7.19*10^-30 Kg
mass can be converted to energy as given by:
E = m*c^2
so,
E = 7.19*10^-30*(3*10^8)^2 J
E = 6.471*10^-13 J
This is energy of 1 atom
Energy of 1 mol = energy of 1 atom * Avogadro's number
= 6.471*10^-13 *6.022*10^23 J/mol
= 3.897*10^11 J/mol
Answer: 3.9*10^11 J/mol
For the fusion reaction shown, calculate the change in energy of the reaction in units of...
For the following fusion reaction, calculate the change in energy of the reaction in units of joules per mole. H+H + H+ H Atom or particle H-1 H-2 H-3 He-3 He-4 neutron Mass (amu) 1.00782 2.01410 3.01605 3.01603 4.00260 1.00866 Number 3.9 x 1011 J/mol
For the following fusion reaction, calculate the change in energy of the reaction in units of joules per mole. _1^2H + _1^2 H rightarrow _1^3H + _1^1 H
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