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To make the newly discovered, very large elements of the periodic table, researchers shoot a medium-size nucleus at a large nucleus. Sometimes a projectile nucleus and a target nucleus fuse to form one of the very large elements. In such a fusion, is the mass of the product greater than or less than the sum of the masses of the projectile and target nuclei?

Short Answer

Expert verified

The mass of the product is always less than the sum of masses of the projectile in nuclear fusion.

Step by step solution

01

Nuclear Fusion

Nuclear fusion is the process in which two lighter nuclei of different or same atoms form a heavier nucleus by combination is called nuclear fusion. A huge amount of energy is absorbed by lighter nuclei.

02

Whether the mass of the product is greater or less than the sum of masses of the projectile in nuclear fusion

The mass of the product is always less than the sum of masses of the projectile in nuclear fusion because some of the masses of the projectile are converted into energy. The mass of the projectile is converted to energy to form the product atom.

Therefore, the mass of the product is always less than the sum of masses of the projectile in nuclear fusion.

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Most popular questions from this chapter

A reactor operates at 400 MW with a neutron generation time (see Problem 19) of 30.0 ms. If its power increases for 5.00 min with a multiplication factor of 1.0003 , what is the power output at the end of the 5.00 min?

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

C12+H1โ†’13N+ฮณ,Q1=1.95MeV,N13โ†’13C+e++v,Q2=1.19,C13+H1โ†’14N+ฮณ,Q3=7.55,C14+H1โ†’15O+ฮณ,Q4=7.30,15Oโ†’15N+e++v,Q5=1.73,C15+H1โ†’12C+4He,Q6=4.97

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

A thermal neutron (with approximately zero kinetic energy) is absorbed by a238Unucleus. How much energy is transferred from mass-energy to the resulting oscillation of the nucleus? Here are some atomic masses and neutron mass.

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Verify the three Q values reported for the reactions given in Fig. 43-11.The needed atomic and particle masses are

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(Hint: Distinguish carefully between atomic and nuclear masses, and take the positrons properly into account.)

(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 thermalโ€“electric conversion process is 5.0%, how muchSr90is needed?

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