d) The equation below describes the disintegration of a bismuth nucleus into a thallium nucleus and an alpha-particle. During the reaction energy Q is released. 212 Bi 83 He + TI + energy released Q. 208 81 2 The masses in the atomic mass unit u are as follows: 212 83 208 Bi= 211.99127 u, TI = 207.98201 u and He = 4.002050 u. 81 You may assume that 1u is equivalent to 931 MeV. Calculate: i) The loss of mass during the reaction. ii) kinetic energy of the products.

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d) The equation below describes the disintegration of a bismuth nucleus into a thallium
nucleus and an alpha-particle. During the reaction energy Q is released.
212
208
Bi
He +
83
81 TI + energy released Q.
The masses in the atomic mass unit u are as follows:
212
83
208
Bi = 211.99127 u, 81 TI = 207.98201 u and He = 4.002050 u.
You may assume that 1u is equivalent to 931 MeV.
Calculate:
i) The loss of mass during the reaction.
ii) kinetic energy of the products.
e) When an alpha particle is emitted, the thallium nucleus recoils in the opposite
direction. Use the principle of the conservation of momentum to estimate how the
kinetic energy will be shared between the thallium nucleus and the a- particle.
Transcribed Image Text:d) The equation below describes the disintegration of a bismuth nucleus into a thallium nucleus and an alpha-particle. During the reaction energy Q is released. 212 208 Bi He + 83 81 TI + energy released Q. The masses in the atomic mass unit u are as follows: 212 83 208 Bi = 211.99127 u, 81 TI = 207.98201 u and He = 4.002050 u. You may assume that 1u is equivalent to 931 MeV. Calculate: i) The loss of mass during the reaction. ii) kinetic energy of the products. e) When an alpha particle is emitted, the thallium nucleus recoils in the opposite direction. Use the principle of the conservation of momentum to estimate how the kinetic energy will be shared between the thallium nucleus and the a- particle.
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