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Name two advantages of a nuclear-powered submarine over a conventional submarine.

Short Answer

Expert verified
Two key advantages of nuclear-powered submarines over conventional ones are an extended operational span underwater, bolstering their stealth, and increased speed or operational capability thanks to the high power output of nuclear reactors.

Step by step solution

01

Understanding Nuclear Power

Nuclear power has several unique characteristics. Primarily, a nuclear reactor, unlike conventional sources, is capable of producing a significant amount of energy continuously for a long time without needing to be recharged or refuelled.
02

Identifying Benefits in the Context of Submarines

These characteristics of nuclear power bring two main advantages for submarines. First, nuclear submarines can operate underwater for an extended period (several months to years), as they do not need to surface for air or refuelling, staying submerged keeps the submarines inconspicuous and thus increases their stealth. Second, they have greater speed or operational capability because the high energy output of nuclear reactors provides the submarines with a lot more power.

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Most popular questions from this chapter

Write complete nuclear equations for these processes: (a) tritium, \({ }^{3} \mathrm{H},\) undergoes \(\beta\) decay; \((\mathrm{b}){ }^{242} \mathrm{Pu}\) undergoes \(\alpha\) -particle emission; \((\mathrm{c})^{131} \mathrm{I}\) undergoes \(\beta\) decay; (d) \(^{251} \mathrm{Cf}\) emits an \(\alpha\) particle.

Tritium, \({ }^{3} \mathrm{H},\) is radioactive and decays by electron emission. Its half-life is 12.5 yr. In ordinary water the ratio of \({ }^{1} \mathrm{H}\) to \({ }^{3} \mathrm{H}\) atoms is \(1.0 \times 10^{17}\) to \(1 .\) (a) Write a balanced nuclear equation for tritium decay. (b) How many disintegrations will be observed per minute in a \(1.00-\mathrm{kg}\) sample of water?

As a result of being exposed to the radiation released during the Chernobyl nuclear accident, the dose of iodine- 131 in a person's body is \(7.4 \mathrm{mC}(1 \mathrm{mC}=1 \times\) \(10^{-3} \mathrm{Ci}\) ). Use the relationship rate \(=\lambda N\) to calculate the number of atoms of iodine- 131 to which this radioactivity corresponds. (The half-life of \({ }^{131} \mathrm{I}\) is 8.1 days.)

Bismuth-214 is an \(\alpha\) -emitter with a half-life of 19.7 min. A 5.26 -mg sample of the isotope is placed in a sealed, evacuated flask of volume \(20.0 \mathrm{~mL}\) at \(40^{\circ} \mathrm{C}\). Assuming that all the \(\alpha\) particles generated are converted to helium gas and that the other decay product is nonradioactive, calculate the pressure (in \(\mathrm{mmHg}\) ) inside the flask after 78.8 min. Use 214 amu for the atomic mass of bismuth.

Consider this redox reaction: $$ \begin{array}{r} \mathrm{IO}_{4}^{-}(a q)+2 \mathrm{I}^{-}(a q)+\mathrm{H}_{2} \mathrm{O}(l) \longrightarrow \\ \mathrm{I}_{2}(s)+\mathrm{IO}_{3}^{-}(a q)+2 \mathrm{OH}^{-}(a q) \end{array} $$ When \(\mathrm{KIO}_{4}\) is added to a solution containing iodide ions labeled with radioactive iodine- \(128,\) all the radioactivity appears in \(\mathrm{I}_{2}\) and none in the \(\mathrm{IO}_{3}^{-}\) ion. What can you deduce about the mechanism for the redox process?

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