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For the fission reaction U235+nX+Y+2n. Rank the following possibilities for X (or Y), most likely first: Nd152,I140, In128, Pd115,Mo105 .

Short Answer

Expert verified

The ranking for possibilities of nuclei fragments in a fission reaction is 140I, 105Mo, 152Nd, 123In and 115Pd.

Step by step solution

01

Variation of percentage yield of nuclei with the mass number of fragments

The percentage yield of fragments in nuclear fission for different mass numbers is given below in figure 43-1.

The percentage yield of fragments is higher for the atoms which have mass numbers nearer to 95 and 140. The percentage yield for fragments is lowest for mass numbers nearer to 120.

02

Identification of nuclei for most likely in the given nuclear fission reaction

The percentage yield for fragments of Iodine is highest, so the possibility of X being Iodine is highest in given nuclei.

The mass number of Molybdenum is 105, which is nearer to 100, and its percentage yield is the second highest from given nuclei, so the second most likely possibility for X is Molybdenum.

The Neodymium is suitable for the most likely possibility of X because its percentage yield is more than the remaining two nuclei.

The mass number of Indium is 128, which is closer to 120, so the percentage yield is a little more than the lowest yield. It's possible to be X is fourth among the given nuclei.

The percentage yield corresponding to mass number 115 is almost the lowest, so the possibility of X being Palladium is last among the given nuclei.

Therefore, the ranking for possibilities of nuclei fragments in a fission reaction is I140, Mo105, Nd152, In123and Pd115.

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Most popular questions from this chapter

(a) Calculate the disintegration energy Q for the fission of the molybdenum isotope M98ointo two equal parts. The masses you will need are 97.90541u forM98o and 48.95002u for S49c. (b) If Q turns out to be positive, discuss why this process does not occur spontaneously.

The uncompressed radius of the fuel pellet of Sample Problem 43.05 is 20μm. Suppose that the compressed fuel pellet “burns” with an efficiency of 10%—that is, only 10% of the deuterons and 10% of the tritons participate in the fusion reaction of Eq. 43-15. (a) How much energy is released in each such micro explosion of a pellet? (b) To how much TNT is each such pellet equivalent? The heat of combustion of TNT is 4.6 MJ/kg . (c) If a fusion reactor is constructed on the basis of 100 micro explosions per second, what power would be generated? (Part of this power would be used to operate the lasers.)

In certain stars the carbon cycle is more effective than the proton–proton cycle in generating energy.This carbon cycle is

C12+H113N+γ,Q1=1.95MeV,N1313C+e++v,Q2=1.19,C13+H114N+γ,Q3=7.55,C14+H115O+γ,Q4=7.30,15O15N+e++v,Q5=1.73,C15+H112C+4He,Q6=4.97

(a) Show that this cycle is exactly equivalent in its overall effects to the proton–proton cycle of Fig. 43-11. (b) Verify that the two cycles, as expected, have the same Q value.

(a) How many atoms are contained in 1.0 kg of pure 235U? (b) How much energy, in joules, is released by the complete fashioning of 1.0 kg of 235U? Assume Q = 200 MeV . (c) For how long would this energy light 100 W a lamp?

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?

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