Part- A
For the given reaction 41H1 -----------> 2He4 + 21e0
The energy released from the reaction is calculated as (ΔE) = Δm * C2
where Δm = mass deffect of the reaction
= difference in total mass of product - total mass of reactants
= (mass of 2He4 + 2 * mass of 1e0) - 4 * (mass of 1H1)
= (4.00260 g + 2 mole * 0.00054858 g/mole) - 4 mole * (1.00782 g/mole)
= 4.00260 g + 0.00109716 g - 4.03128 g
= -0.02758284 g
Here the possitive value of the mass differecne will be taken
Thus Δm = 0.02758284 g
= 2.758284 * 10-2 g
= 2.758284 * 10-5 Kg (1 g = 10-3 Kg)
And C = speed of light
= 3 * 108 m/sec
So putting the values-
(ΔE) = Δm * C2
= 2.758284 * 10-5 Kg * (3 * 108 m/sec)2
= 2.758284 * 10-5 Kg * (9 * 1016 m2 /sec2)
= 24.824556 * 1011 Kg *m2 /sec2
= 24.824556 * 1011 J ( 1 J = 1 Kg *m2 /sec2)
= 24.824556 * 1011 J
= 2.48 * 1010 J
That means from the fusion of 4 moles of Hydrogen, we get 2.48 * 1010 J of Energy
Now given mass of Hydrogen taken = 1.67 g
That means moles of Hydrogen taken = mass / molar mass
= 1.67 g / 1.00782 g/mole
= 1.657 moles
Then the amount of heat released from the fusion of 1.657 moles of Hyrogen is
= 2.48 * 1010 J/ 4 moles * 1.657 moles
= 1.03 * 1010 J
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