Chapter 40: Problem 1
Radium- 226 decays by emitting an alpha particle. What is the daughter nucleus? a) \(\mathrm{Rd}\) b) \(R n\) c) \(\mathrm{Bi}\) d) \(\mathrm{Pb}\)
Chapter 40: Problem 1
Radium- 226 decays by emitting an alpha particle. What is the daughter nucleus? a) \(\mathrm{Rd}\) b) \(R n\) c) \(\mathrm{Bi}\) d) \(\mathrm{Pb}\)
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Get started for freeThe specific activity of a radioactive material is the number of disintegrations per second per gram of radioactive atoms. a) Given the half-life of \({ }_{6}^{14} \mathrm{C}\) of \(5730 \mathrm{yr},\) calculate the specific activity of \({ }_{6}^{14} \mathrm{C}\). Express your result in disintegrations per second per gram, becquerel per gram, and curie per gram. b) Calculate the initial activity of a 5.00 -g piece of wood. c) How many \({ }_{6}^{14} \mathrm{C}\) disintegrations have occurred in a \(5.00-\mathrm{g}\) piece of wood that was cut from a tree on January \(1,1700 ?\)
The radon isotope \({ }_{86}^{222} \mathrm{Rn}\), which has a half-life of 3.825 days, is used for medical purposes such as radiotherapy. How long does it take until \({ }_{86}^{222} \mathrm{Rn}\) decays to \(10.00 \%\) of its initial quantity?
An unstable nucleus A decays to an unstable nucleus \(\mathrm{B}\), which in turn decays to a stable nucleus. If at \(t=0\) s there are \(N_{A 0}\) and \(N_{B 0}\) nuclei present, derive an expression for \(N_{B}\), the number of \(B\) nuclei present, as a function of time
How close can a \(5.00-\mathrm{MeV}\) alpha particle get to a uranium- 238 nucleus, assuming that the only interaction is Coulomb?
The subsection "Terrestrial Fusion" in Section 40.4 discussed how achieving controlled fusion would be the solution to the world's energy problems and how difficult it is to do this. Why is it so hard? The Sun does it all the time (see the subsection "Stellar Fusion"). Do we need to understand better how the Sun works to build a nuclear fusion reactor?
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