A uranium-238 atom can break up into a thorium-234atom and a particle called an alpha particle, α-4. The numbers indicate the inertias of the atoms and the alpha particle in atomic mass units (1 amu = 1.66 × 10−27 kg). When an uranium atom initially at rest breaks up, the thorium atom is observed to recoil with an x component of velocity of -2.1 × 105 m/s.
How much of the uranium atom's internal energy is released in the breakup?
Express your answer to three significant digits and include the appropriate units.
First find the speed of the α particle using conservation of
momentum, then find the KE of the two particles.
v = 2.1*10^5m/s * 234/4 = 1.228*10^7 m/s
(ignoring relativistic effects)
Then
KE = ½ * (234*(2.1*10^5m/s)² + 4*(1.228*10^7m/s)²) *
1.66*10^-27kg
KE = 5.092*10^-13 J = 0.509 pJ = 509 fJ
A uranium-238 atom can break up into a thorium-234atom and a particle called an alpha particle,...
A uranium-238 atom can break up into a thorium-234 atom and a particle called an alpha particle, α-4. The numbers indicate the inertias of the atoms and the alpha particle in atomic mass units (1 amu = 1.66 × 10^−27 kg). When an uranium atom initially at rest breaks up, the thorium atom is observed to recoil with an x component of velocity of -2.6 × 10^5 m/s. How much of the uranium atom's internal energy is released in the...
A uranium-238 atom can break up into a thorium-234atom and a particle called an alpha particle, α-4. The numbers indicate the inertias of the atoms and the alpha particle in atomic mass units (1 amu = 1.66 × 10−27 kg). When a uranium atom initially at rest breaks up, the thorium atom is observed to recoil with an x component of velocity of -2.2 × 105 m/s. Please give the answer in Joules
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A uranium nucleus (mass 238 u), initially at rest, undergoes a radioactive decay. After an alpha particle ( mass 4.0 u) is emitted, the remaining nucleus is thorium (mass 234 u). If the alpha particle is moving at 0.050 times the speed of light, what is the recoil speed of the thorium nucleus?
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