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Solid State Test - 43

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Solid State Test - 43
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  • Question 1
    1 / -0
    The percentage of empty space in body centered cubic arrangement is _______.
    Solution
    Packing efficiency for bcc arrangement is 68% which represents total filled space in the unit cell. Hence, empty space in a body centered arrangement is 100 – 68 = 32%

    Hence, Option "C" is the correct answers.

  • Question 2
    1 / -0
    The lattice site in a pure crystal cannot be occupied by ______.
    Solution
    A pure crystal consists of either atoms, molecules or ions at lattice sites. Electrons can only occupy the lattice sites when there is any vacancy at that site which means it is not a pure crystal.

    Hence, Option "C" is the correct answer.
  • Question 3
    1 / -0
    Number of tetrahedral void completely inside a BCC metallic crystal is:
    Solution
    In BCC cell, 4 tetrahedral voids are preset on each of the face . But none of the voids are present inside it.
    Four tetrahedral sites on each of the six BCC cell faces $$\left(\dfrac{1}{2},\dfrac{1}{4},0\right)$$.
    Therefore, no tetrahedral void is completely present inside a BCC metallic crystal.

  • Question 4
    1 / -0
    If the ratio of coordination no. of $$A$$ to that $$B$$ is $$x:y$$, then the ratio of no. of atoms of $$A$$ to that no. of atoms of $$B$$ in unit cell is ___.
    Solution
    Coordination number of $$A$$ =  Number of $$B$$ atoms present
    & Coordination  number of $$B$$ = Number of $$A$$ atoms present
    Since, Ratio of coordination number of $$A$$ and $$B$$ = $$x:y$$
    So, number of $$A$$ atoms = $$y$$
    number of $$B$$ atoms = $$x$$
    Ratio of number of atoms of $$A$$ and $$B$$ = $$y:x$$
    So, correct answer is option B.
  • Question 5
    1 / -0
    for a certain crystal system the relation between edge lengths (a, b, and c) is
    a = b = c
    The relation between axial angles $$\left( {\alpha ,\beta \,\,{\text{and}}\,\gamma } \right)$$ is $$\alpha  = \beta  = \gamma $$
    The pair of crystal system for which above relation holds true is:
    Solution
    The relation $$a=b=c$$ and $$\alpha=\beta=\gamma$$ holds for cubic and rhombohedral systems.
    Cubic
    $$a=b=c$$
    $$\alpha=\beta=\gamma=90^o$$
    Rhombohedral
    $$a=b=c$$
    $$\alpha=\beta=\gamma\neq 90^o$$
  • Question 6
    1 / -0
    By X-ray diffraction it is found that nickel (at mass $$= 59 \,g \,mol^{-1}$$), crystallized with $$ccp$$. The edge length of the unit cell is $$3.52 \mathring{A}$$. If density of $$Ni$$ crystal is $$8.94 \,g/cm^3$$. Then value of Avogadro's number from the date is:
    Solution
    $$\rho= \cfrac {Z\times M_A}{N_A\times a^3}$$
    $$M_{Ni}=59\ g/mol$$
    $$Z_{ccp}=6\times\cfrac{1}{2}+1=4$$
    $$a=3.52\mathring A$$
    $$\rho=8.94$$ $${g/cm^3}$$
    $$N_A=?$$
    $$8.94=\cfrac{4\times 59}{N_A\times (3.52)^3\times 10^{-24}}$$
    $$N_A=6.0\times 10^{23}$$
  • Question 7
    1 / -0
    The unit cell cube length of $$LiCl$$ ($$NaCl$$ structure) is $$5.14\overset{o}{A}$$. Assuming anion-anion contact, calculate the ionic radius for chloride ion.
    Solution
    In NaCl structure, anions have a face-centered cubic arrangement.
    In such a unit cell face diagonally in $$4$$ times the radius of the anion(as shown in the figure). 
    Face diagona$$[ = \sqrt 2 .a = \sqrt 2 \times  5.14{A^ \circ }$$
    Face diagonal$$=4r$$.
    $$4r = \sqrt 2  \times 5.14$$
    Implies that
    $$r = \dfrac{{\sqrt 2  \times 5.14}}{4} = 1.82\:{A^ \circ }$$

  • Question 8
    1 / -0
    Copper has fcc crystal structural. Assuming an atomic radius of $$130$$ pm for copper atom. What is the edge length of the unit cell? $$(Cu=63.54)$$
    Solution
    For $$f.c.c$$ structure.
    $$4r = \sqrt 2 a$$
    $$\therefore a=2\sqrt 2 r$$
    Here $$r=130\ pm$$
    $$\therefore a=2\sqrt 2  \times 130pm = 367.69\ pm$$.
  • Question 9
    1 / -0
    A unit cell of sodium chloride has four formula units. The edge length of the unit cell is $$0.564$$ nm. What is the density of sodium chloride? $$[Na=23, Cl=35.5]$$
    Solution
    Let us consider the problem.
    Using the formula
    $$\rho  = \dfrac{N}{{{a^3}}}\frac{M}{{{N_A}}}$$
    We have
    $$\rho  = \dfrac{4}{{{{\left( {0.564 \times {{10}^{ - 7}}cm} \right)}^3}}}\times \dfrac{{\left( {58.5gmo{l^{ - 1}}} \right)}}{{\left( {6.023 \times {{10}^{23}}mo{l^{ - 1}}} \right)}} = 2.166gc{m^{ - 3}}$$
  • Question 10
    1 / -0
    The ionic radius of $$Cl^-$$ ion is $$1.81A^0$$. The interionic distance of $$NaCl$$ and $$NaF$$ are $$2.79A^0$$ and $$2.31A^0$$ respectively. The ionic radius of $$F^-$$ ion will be:
    Solution
    Given:
    $$r_{Cl^-}=1.81\mathring A$$
    $$r_{Na^+}+r_{Cl^-}=2.79$$
    $$\therefore r_{Na^+}=0.98\mathring A$$
    Now,
    $$r_{Na^+}+r_{F^-}=2.31$$
    $$\therefore r_{F^-}=1.33\mathring A$$
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