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Nuclei Test - 32

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Nuclei Test - 32
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  • Question 1
    1 / -0
    Let $$E_1$$ and $$E_2$$ be the binding energies of two nuclei A and B. It is observed that two nuclei of A combine together to form a B nucleus. This observation is correct only if
    Solution
    $$2A \rightarrow B$$
    Possible if B is more stable than A
    $$\implies$$ Energy of B is less than two atoms of A
    $$ E_2 < 2E_1$$
  • Question 2
    1 / -0
    If the Q value of an endothermic reaction is $$11.32 MeV$$, then the minimum energy of the reactant nuclei to carry out the reaction is (in laboratory frame of reference)
    Solution
    From conservation of energy:
    Change in energy $$=$$ Energy of reactants $$-$$ Energy of products $$-$$ $$Q>0$$ (Endothermic)
    Therefore, minimum energy of reactants $$>Q=11.32\ MeV$$
  • Question 3
    1 / -0
    According to Bohr's Theory of hydrogen atom, the product of the binding energy of the electron in the $$nth$$ orbit and its radius in the $$nth$$ orbit
    Solution
    From the formulas attached.
    The product
    $$R(n) \times E(n) = 0.529\cfrac{n^2}{Z} \times 13.6 \cfrac{Z^2}{n^2} eV.-A$$
    $$ R(n) \times E(n) = 0.529 \times 13.6 Z eV.-A$$
    $$ R(n) \times E(n) = 7.2 eV-A$$
  • Question 4
    1 / -0

    Directions For Questions

    The sun is an average star of diameter of about $$1.4\times10^{5}$$ and is about $$1.5\times10^{8}$$ km distance away from earth. The average density of the Sun, which consists $$70$$ % $$H$$ and $$28$$ % $$He$$, is about $$1.4$$ times density of water. The pressure and temperatures inside the sun is very large, the temperature being around $$14$$ million $$K$$. At present high temperature thermonuclear reactions take place, converting lighter into heavier ones

    ...view full instructions

    The Sun's mean density is
    Solution
    Density of water is $$=1000\ kg/m^3$$
    Density of sun $$=1.4\times 1000=1.4\times 10^3 ms^{-3}$$
  • Question 5
    1 / -0
    An element A decays into an element C by a two-step process:
    $$A\rightarrow B+He_2^4$$ and $$B\rightarrow C+{ 2e }_{ -1}^{ 0 }$$.Then
    Solution
    Conservation of mass no. and charge holds true
    $$A \rightarrow B$$
    $$Z_B = Z_A -2$$
    $$M_B = M_A -4$$
    $$B \rightarrow C + 2e$$
    $$Z_C = Z_B +2 = Z_A$$
    $$M_C = M_B = M_A-4$$
    Different mass, but same atomic No.
    Therefore, A and C are isotopes.
  • Question 6
    1 / -0
    $$_{92}U^{238}$$ absorbs a neutron. The product emits an electron. This product further emits an electron. The result is
    Solution
    $$_{92}V^{238}+ n \rightarrow  _{92}A^{239} $$
    $$_{92}A^{239}  \rightarrow  _{93}B^{239} +e$$
    $$_{92}B^{239}  \rightarrow  _{94}C^{239} +e$$
    Finding the element C from periodic table
    $$_{94} Pu^{239}$$
  • Question 7
    1 / -0
    The minimum frequency of a $$\gamma$$-ray that causes a deuteron to disintegrate into a proton and a neutron is $$(m_d=2.0141 amu, m_p=1.0078 amu, m_n=1.0087 amu.)$$
    Solution
    $$ D \rightarrow n +p$$
    $$\Delta m = m_p +m_n - m_d$$
            $$=1.0087 +1.0078 -2.0141 )amu \\ = 2.4 \times 10^{-3} amu$$

    Energy required $$=\Delta mc^2$$
    $$E/amu = 931\ Mev$$

    Energy $$= 931(2.4 \times 10^{-3})= 2.2344\ MeV$$
    $$h v = 2.23\ MeV$$
    $$v = 5.4 \times 10^{20} Hz$$
  • Question 8
    1 / -0
    During a nuclear fusion reaction
    Solution
    nuclear reaction in which atomic nuclei of low atomic number fuse to form a heavier nucleus with the release of energy is called nuclear fusion.
  • Question 9
    1 / -0
    $$^{22}Ne$$ nucleus, after absorbing energy, decays into two $$\alpha$$-particles and an unknown nucleus. The unknown nucleus is
    Solution
    $$^{22}Ne$$ decays
    $$\alpha$$ particle = $$ He^{2+}$$
    Mass No  = 4
    $$p=2, n=2$$
    So, New mass no. $$= 22 - 8 = 14$$
    Atomic No. $$= 10 -4 = 6$$
    So, the new  element is $$ _6C^{14}$$
  • Question 10
    1 / -0
    Binding energy per nucleon for $$C^{12}$$ is 7.68 MeV and for $$C^{13}$$ is $$7.74 MeV$$. The energy required to remove a neutron from $$C^{13}$$ is
    Solution
    $$C^{13} +energy \rightarrow C^{12} +n$$
    Energy required to remove one neutron = Difference in total binding energy
    $$ = 13 \times 7.74 - 12 \times 7.68 $$ MeV
    $$ = 8.46 MeV$$
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