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Nuclei Test - 36

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Nuclei Test - 36
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  • Question 1
    1 / -0
    $$^{23}Na$$ is the more stable isotope of $$Na$$. By which process $$^{24}_{11}Na$$ can undergo radioactive decay?
    Solution
    To convert $$^{24}_{11}Na$$ to $$^{23}_{11} Na$$, we need to decrease the mass number of $$^{24}_{11}Na$$ by $$1$$.
    Since, in $$\beta^{-}$$ emission and $$\beta^{+}$$ emission, the mass number of product nucleus is same as that of parent nucleus.
    Whereas, in $$\alpha$$ emission, the mass number of product nucleus gets decreased by $$4$$ compared to that of parent nucleus.
    Thus $$^{24}_{11} Na$$ cannot undergo any of the radioactive decay to convert into $$^{23}_{11}Na$$.
  • Question 2
    1 / -0

    Directions For Questions

    Some of the heavy nuclei decay into lighter nuclei by emitting a-particle and acquire stability. The principles of conservation of atomic number, mass number, linear momentum and energy (including rest mass energy) are valid for these decays.
    A stationary nucleus $$^{226}_{88}Ra$$ (ground state) decays into the nucleus $$^{222}_{86}Rn$$ (ground state) by emitting an $$\alpha - particle$$.
    Given that $$m(^{226}_{88}Ra)=226.02540 u$$. $$m(^4_2He)=4.00260 u$$. $$m(^{222}_{86}Rn)=222.01750 u$$.

    ...view full instructions

    The K.E. of the emitted $$\alpha-particle$$ in the decay of $$^{226}_{88}Ra$$ (approximately)
    Solution
    $$ \begin{array}{c} _{88}^{226} Ra \longrightarrow{ }_{2}^{4} He^{2+}+{ }_{86}^{222} Rn \end{array} $$ 
    $$ 226.02540 \mu \quad 4.00260 \mu \quad 222.01750 \mu $$
     $$ \begin{aligned} \Delta m &=0.0053 \\ \text { Energy } &=0.0053 \times 931.5 \mathrm{MeV} \\ &=4.94 \\ K_{1} &=\frac{m_{2}}{m_{1}+m_{2}} \times K \\ &=\frac{4}{222+4} \times 4.94 \\ &=4.8495 \end{aligned} $$
  • Question 3
    1 / -0
    In the nuclear reaction
    $$^{14}_7N\, +\, _2^4He\, \rightarrow\, ^{17}_8O\, +\, ...............$$
    What is the missing particle ?
    Solution
    The hydrogen isotope is missing with atomic number 1 and mass number 1.
  • Question 4
    1 / -0
    Fusion reaction is also known as ..........
    Solution
    In nuclear physics,nuclear fusion is a nuclear reaction in which two or more atomic nuclei collide at very high speed and join to form a new type of atomic nucleus. During this process matter is not conserved because some of the matter of fusing nuclei is converted to photons also known as thermonuclear reaction.
  • Question 5
    1 / -0
    Pick out the isoelectronic species from the following :
    $$(I)\, {CH_{3}}^{+}\, \quad\, (II)\, H_3O^+\, \quad\, (III)\, NH_3\, \quad\, (IV)\, {CH_{3}}^{-}$$
    Solution
    Isoelectronic species means the no of electron in both molecule is same.
    No. of electron in (I) is 9, in (II)=10, (III)=10, (IV)=10.
    So II, III, IV are isoelectronic species.
  • Question 6
    1 / -0
    When a hydrogen bomb explodes, which of the following is used?
    Solution
    Hydrogen bomb is based on nuclear fusion and hence hydrogen atoms combine to form Helium atoms.
  • Question 7
    1 / -0
    Two atoms of the same element are found to have different number of neutrons in their nuclei. These two atoms are :
    Solution
    (See all the isotopes of carbon have different no of neutrons.)
    Isotopes are atoms with the same number of protons but that have a different number of neutrons. Since the atomic number is equal to the number of protons and the atomic mass is the sum of protons and neutrons, we can also say that isotopes are elements with the same atomic number but different mass numbers.

  • Question 8
    1 / -0
    The isotopes present in naturally occurring uranium are

    $$(i)$$ $$U-235$$
    $$(ii)$$ $$U-236$$
    $$(iii)$$ $$U-238$$
    $$(iv)$$ $$U-232$$
    Solution
    U-235 and U-238 occurs naturally.
  • Question 9
    1 / -0
    Which atom contains exactly 15 neutrons?
    Solution
    $$mass\space number= no. of \space protons + no. of\space neutrons$$
    Given that mass number of P = 32 
    Atomic number (no. of electrons $$=$$ no. of protons) $$=$$ 17
    Number of neutrons $$= 32 - 17 = 15$$
    Hence, P satisfies the requirement. 
  • Question 10
    1 / -0
    Calculate the binding energy per nucleon for Beryllium $$_{4}{Be}^{9}$$, its mass being $$9.012 \ u$$. The masses of proton and neutron are $$1.008  u$$ and $$1.009  u$$. (Take $$1  u = 931.5  MeV$$)
    Solution
    First, let us find the mass defect. The Beryllium nucleus contains 4 protons and 5 neutrons.
    Mass of 4 protons $$= 4 \times 1.008 = 4.032  u$$;  Mass of 5 neutrons $$= 5 \times 1.009  u = 5.045  u$$
    Total mass of protons (4) and neutrons (5) $$= 4.032 + 5.045 = 9.077  u$$
    Mass defect $$= 9.077 - 9.012 = 0.065  u$$
    The mass defect converted into equivalent energy gives binding energy.
    $$1  u = 931.5  MeV$$
    $$\therefore   0.065  u = 0.065 \times 931.5  MeV = 60.5475  MeV$$
    Binding energy per nucleon $$= \displaystyle\frac{Binding   energy}{Number   of   nucleons} = \displaystyle\frac{60.5475}{9} = 6.7275  MeV$$
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