Nuclei Test - 2...

The binding energy per nucleon of Uranium in $$MeV$$ is 
(Atomic mass of uranium $$m_{a}=\  238.0508 amu;$$
Mass of hydrogen atom is$$M_{H}=\  1.0078 amu $$;
Mass of neutron $$m_{N}=$$ $$1.0087 amu$$; atomic number of Uranium $$Z $$$$=$$ 92; Mass Number of Uranium $$A$$ $$=$$ 238)

The energy required to split $$^{16}_{8}O$$ nucleus into four  $$\alpha $$ particles is $$\underline{\hspace{0.5in}}$$.
(The mass of an $$\alpha $$ particle is $$4.0026.03 amu$$ and that of oxygen is $$15.994915 amu$$)

The kinetic energy of the $$\alpha $$ - particle emitted in the decay $$^{238}_{94}Pu \rightarrow ^{234}_{92}U + $$ $$^4_2He$$.
(The atomic masses of $$^{238}Pu, ^{234}U$$ and $$\alpha$$ particle are 238.04955u, 234.04095 u and 4.002603u respectively. Neglect any recoil of the nucleus)

The energy released in the following process is :
$$A + B $$ $$\rightarrow $$$$ C + D +Q$$
(mass of $$A$$ is $$1.002$$ amu ; mass of $$B$$ is $$1.004$$ amu ;mass of $$C$$ is $$1.001$$ amu ; mass of $$D$$ is $$1.003$$ amu)

Mass of proton $$= 1.00760 amu$$, mass of neutron $$= 1.00899 amu$$, mass of deuterium nucleus $$=2.0147 amu$$. Then binding energy is :

 In nuclei with mass number greater than $$20$$, the average binding energy is:

$$_{3}Li^{7}+_{1}H^{2}\rightarrow _{4}Be^{8}+_{o}n^{1}+Q$$
Mass of $$_{3}Li^{7}=$$ $$7.01823amu$$
Mass of $$_{1}H^{2}=$$ $$2.01474amu$$
Mass of $$_{4}Be^{8}=$$$$8.00785 amu$$
Mass of $$_{o}n^{1}=$$ $$1.00899 amu$$
Then, the value of Q is

The mass defect and binding energy of $$^{12}_{6}$$C nucleus is
(Mass of $$^{12}_{6}$$ C $$=$$12.000000 amu; $$m_{p}=$$1.007825 amu and $$m_{n}=$$1.008665 amu)

The binding energy  per  nucleon of $$^{40}_{20}Ca$$ is $$\underline{\hspace{0.5in}}$$
($$^{40}_{20}Ca =$$39.962589 amu, $$m_{p} =$$1.007825 amu; $$m_{n}=$$$$1.008665 amu$$ and $$1amu$$ is equivalent to $$931.5 MeV$$)

The binding energy per nucleon of $$^{35}_{17}Cl$$ nucleus is