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Many fear that nuclear power reactor technology will increase the likelihood of nuclear war because reactors can be used not only to produce electrical energy but also, as a by-product through neutron capture with inexpensiveU238 , to makeP239u , which is a “fuel” for nuclear bombs. What simple series of reactions involving neutron capture and beta decay would yield this plutonium isotope?

Short Answer

Expert verified

The reactions areU238+n239Np+e+v , andN239p239Pu+e+v .

Step by step solution

01

Describe the given information                      

It is required to write the equation for the production ofPu239 with the help ofU238 .

02

Write the simple series of reactions involving neutron capture and beta decay to yield plutonium isotope

It is known that the atomic number of the plutonium which is z = 94 , is greater than the atomic number of the uranium z = 92 by two. So, two electrons must be emitted so that the nucleus can gain a +2e charge.

In other word, the uranium nucleus can capture a neutron an then undergo a beta decay two times as shown below.

U238+n239Np+e+vN239p239Pu+e+v

Therefore, the reactions areU238+n239Np+e+v , andN239p239Pu+e+v .

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Most popular questions from this chapter

Question: A 66 kiloton atomic bomb is fueled with pure U235(Fig. 43-14), 4.0%of which actually undergoes fission. (a) What is the mass of the uranium in the bomb? (It is not 66 kilotons—that is the amount of released energy specified in terms of the mass of TNT required to produce the same amount of energy.) (b) How many primary fission fragments are produced? (c) How many fission neutrons generated are released to the environment? (On average, each fission produces 2.5 neutrons.)

The neutron generation time tgenin a reactor is the average time needed for a fast neutron emitted in one fission event to be slowed to thermal energies by the moderator and then initiate another fission event. Suppose the power output of a reactor at timeis t=0is P0. Show that the power output a time tlater is P(t), whererole="math" localid="1661757074768" P(t)=P0tt/tgen and kis the multiplication factor. For constant power output,k=1.

(See Problem 21.) Among the many fission products that may be extracted chemically from the spent fuel of a nuclear reactor is Sr90(T1/2=29y). This isotope is produced in typical large reactors at the rate of about 18 kg/y. By its radioactivity, the isotope generates thermal energy at the rate of 0.93 W/g. (a) Calculate the effective disintegration energy Qeffassociated with the decay of a Sr90nucleus. (This energy includes contributions from the decay of the Sr90daughter products in its decay chain but not from neutrinos, which escape totally from the sample.) (b) It is desired to construct a power source generating 150 W (electric power) to use in operating electronic equipment in an underwater acoustic beacon. If the power source is based on the thermal energy generated by 90Sr and if the efficiency of the thermal–electric conversion process is 5.0%, how muchSr90is needed?

The natural fission reactor discussed in Module 43-3 is estimated to have generated 15 gigawatt-years of energy during its lifetime.

(a) If the reactor lasted for 200,000 y, at what average power level did it operate?

(b) How many kilograms of U235did it consume during its lifetime?

A 200 MW fission reactor consumes half its fuel in 3.00 y . How much U235did it contain initially? Assume that all the energy generated arises from the fission of U235 and that this nuclide is consumed only by the fission process.

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