(b) 017 (d, n) x;
(c) Na23 (p, x) Ne20;
(d) x (p, n) Ar37.
6.254. Demonstrate that the binding energy of a nucleus with
mass number A and charge Z can be found from Eq. (6.6b).
6.255. Find the binding energy of a nucleus consisting of equal
numbers of protons and neutrons and having the radius one and a half
times smaller than that of A127 nucleus.
6.256. Making use of the tables of atomic masses, find:
(a) the mean binding energy per one nucleon in 016 nucleus;
(b) the binding energy of a neutron and an alpha-particle in
a B11 nucleus;
(c) the energy required for separation of an 016 nucleus into four
identical particles.
6.257. Find the difference in binding energies of a neutron and
a proton in a B" nucleus. Explain why there is the difference.
6.258. Find the energy required for separation of a Ne20 nucleus
into two alpha-particles and a C12 nucleus if it is known that the
binding energies per one nucleon in Ne20, He4, and C12 nuclei are
equal to 8.03, 7.07, and 7.68 MeV respectively.
6.259. Calculate in atomic mass units the mass of
(a) a Lib atom whose nucleus has the binding energy 41.3 MeV;
(b) a C1° nucleus whose binding energy per nucleon is equal to
6.04 MeV.
6.260. The nuclei involved in the nuclear reaction A l + A -*
—*A 3 + A 4 have the binding energies El , E,, E3, and E4. Find the
energy of this reaction.
6.261. Assuming that the splitting of a U236 nucleus liberates the
energy of 200 MeV, find:
(a) the energy liberated in the fission of one kilogram of U236
isotope, and the mass of coal with calorific value of 30 kJ/g which
is equivalent to that for one kg of U235;
(b) the mass of U235 isotope split during the explosion of the atomic
bomb with 30 kt trotyl equivalent if the calorific value of trotyl
is 4.1 kJ/g.
6.262. What amount of heat is liberated during the formation of
one gram of He4 from deuterium H2? What mass of coal with calorific value of 30 kJ/g is thermally equivalent to the magnitude
obtained?
6.263. Taking the values of atomic masses from the tables, calculate the energy per nucleon which is liberated in the nuclear reaction
Lib -I- H2 —4- 2He4. Compare the obtained magnitude with the energy
per nucleon liberated in the fission of U235 nucleus.
6.264. Find the energy of the reaction Li7
p -÷2He4 if the
binding energies per nucleon in Li7 and He4 nuclei are known to be
equal to 5.60 and 7.06 MeV respectively.
6.265. Find the energy of the reaction 1\114 (a, p) On if the kinetic
energy of the incoming alpha-particle is T = 4.0 MeV and the
18*
(c) Na23 (p, x) Ne20;
(d) x (p, n) Ar37.
6.254. Demonstrate that the binding energy of a nucleus with
mass number A and charge Z can be found from Eq. (6.6b).
6.255. Find the binding energy of a nucleus consisting of equal
numbers of protons and neutrons and having the radius one and a half
times smaller than that of A127 nucleus.
6.256. Making use of the tables of atomic masses, find:
(a) the mean binding energy per one nucleon in 016 nucleus;
(b) the binding energy of a neutron and an alpha-particle in
a B11 nucleus;
(c) the energy required for separation of an 016 nucleus into four
identical particles.
6.257. Find the difference in binding energies of a neutron and
a proton in a B" nucleus. Explain why there is the difference.
6.258. Find the energy required for separation of a Ne20 nucleus
into two alpha-particles and a C12 nucleus if it is known that the
binding energies per one nucleon in Ne20, He4, and C12 nuclei are
equal to 8.03, 7.07, and 7.68 MeV respectively.
6.259. Calculate in atomic mass units the mass of
(a) a Lib atom whose nucleus has the binding energy 41.3 MeV;
(b) a C1° nucleus whose binding energy per nucleon is equal to
6.04 MeV.
6.260. The nuclei involved in the nuclear reaction A l + A -*
—*A 3 + A 4 have the binding energies El , E,, E3, and E4. Find the
energy of this reaction.
6.261. Assuming that the splitting of a U236 nucleus liberates the
energy of 200 MeV, find:
(a) the energy liberated in the fission of one kilogram of U236
isotope, and the mass of coal with calorific value of 30 kJ/g which
is equivalent to that for one kg of U235;
(b) the mass of U235 isotope split during the explosion of the atomic
bomb with 30 kt trotyl equivalent if the calorific value of trotyl
is 4.1 kJ/g.
6.262. What amount of heat is liberated during the formation of
one gram of He4 from deuterium H2? What mass of coal with calorific value of 30 kJ/g is thermally equivalent to the magnitude
obtained?
6.263. Taking the values of atomic masses from the tables, calculate the energy per nucleon which is liberated in the nuclear reaction
Lib -I- H2 —4- 2He4. Compare the obtained magnitude with the energy
per nucleon liberated in the fission of U235 nucleus.
6.264. Find the energy of the reaction Li7
p -÷2He4 if the
binding energies per nucleon in Li7 and He4 nuclei are known to be
equal to 5.60 and 7.06 MeV respectively.
6.265. Find the energy of the reaction 1\114 (a, p) On if the kinetic
energy of the incoming alpha-particle is T = 4.0 MeV and the
18*