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Questão 9

UNICAMP 2020
Inglês

(UNICAMP - 2020 - 1ª fase) 

Nuclear fusion is a reaction in which atomic nuclei merge to form the nucleus of a new atom. The mass of the new atom’s nucleus is lower than the sum of the merging nuclei’s masses, a difference that is released as energy. This is, for instance, the reaction that occurs in the Sun. The energy released during fusion can be calculated by the equation E =Delta mc^{2},  where Delta m is the difference between the initial and final masses in the reaction, and c is the speed of light. When calculating the aforementioned energy, nucleus mass can be conveniently quantified using the atomic mass unit (u), which is roughly equivalent to 900 MeV (1 u 
ightarrow  900 MeV). Consider the hypothetical nuclear fusion reaction _{}^{222}	extrm{X}+, _{}^{4}	extrm{Y}
ightarrow, _{}^{221}	extrm{Z}.  Note that the masses of _{}^{222}	extrm{X} , _{}^{4}	extrm{Y}and  _{}^{221}	extrm{Z} are 222u, 4u, and 221u, respectively.

The amount of energy released in this reaction is 

A

5 MeV.

B

450 MeV.

C

900 MeV.

D

4500 MeV.

Gabarito:

4500 MeV.



Resolução:

Soma das massas antes: 222 u + 4 u = 226 u

Massas após fusão: 221 u

Diferença de massa: 5 u

Se cada unidade de massa atômica (u) equivale a 900 MeV, 5 unidades de massa atômica equivalem a 4500 MeV.

Alternativa D.

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