E = mc2 - mass energy conversion
Q3. Nuclei of Po
decay by the emission of an α particle to form a stable isotope of an element X. You may assume that no γ emission accompanies the decay.
(a)
(i) State the proton number of X.
82 
(ii) State the nucleon number of X.
214 
(2 marks)
(b) Each decaying nucleus of
releases 8.6 × 10–13 J of energy.
(i) State the form in which this energy initially appears.
Kinetic energy [or electrostatic potential energy] 
(ii) Using only the information provided in the question, calculate the difference in mass between the original polonium atom and the combined mass of an atom of X and an α particle.
ΔE = Δmc2
Δm = ΔE/c2 = 8.6 × 10–13 / (3.0 × 108 )2
Δm = 9.6 x 10-30kg
speed of light in vacuum = 3.0 × 108 ms–1
(3 marks)
(Total 5 marks)