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Solid State Test - 23

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Solid State Test - 23
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  • Question 1
    1 / -0
    An ionic compound XY forms a crystal structure in which 'Y' atoms form ccp lattice and 'X' atoms are sopositioned that each 'X'-atom touches 6'Y'-atoms. If the nearest distance between two 'X'-atoms is $$2\sqrt{2}$$ ,then the density ($$g/cm^{3}$$) of XY crystal is :
    Solution
    The nearest distance between two X-atom is $$\frac{a}{\sqrt{2}}$$
    so $$\frac{a}{\sqrt{2}}$$ = $$2\sqrt{2}$$ and a = 4
    d = $$\dfrac {z(molar mass)}{NA\times} a^3$$ = $$\dfrac {4\times {64}}{6\times 10^{23}}\times (4\times 10^{-8} )^{3}$$ 
    = $$\frac{40}{6}$$ 
    = $$\frac{20}{3}$$g/cm3
  • Question 2
    1 / -0
    Analysis show that nickel oxide consist of nickel ion with 96% ions having $$d^a$$ configuration and 4% having $$d^7$$ configuration. Which amongst the following best represents the formula of the oxide?
    Solution
    Analysis show that nickel oxide consist of nickel ions with $$96\%$$ having 
    $$d^a$$ and $$4\%$$ $$d^7$$ configuration.
    For $$Ni$$,
    $$d^8\rightarrow Ni^{2+}, d^7\rightarrow No^{3+}$$.
    Total charge of nickel.
    $$(0.96\times 2)+(0.04\times 3)=2.04$$.
    No. of $$O^{2-}ion=\frac {2.04}{2}=1.02$$.
    Formula of solid $$=NiO_{1.02}=Ni_{0.98}O$$.
  • Question 3
    1 / -0
    Consider a cube containing n unit cells of a cubic system. A plane ABCD obtained by joining the mid points of the edges on one of its identical faces had atoms arranged as shown. Let p be the packing fraction. Choose the correct option:

    Solution
    Cube which contains $$8$$ unit cell.
    By observing face $$ABCP$$, we can say that the face of the cube look like in given figure by this $$PQRS$$ can be considered as a face of a unit cell which is a simple cubic arrangement. So $$n=8$$ for this cube.
    Since only one atom is present in simple cubic. In simple cubic $$2r=a$$.
    $$\therefore$$ Packaging fraction $$=\cfrac{\cfrac{4}{3}\pi r^3}{a^3}=\cfrac{\cfrac{4}{3}\pi \cfrac{a^3}{8}}{a^3}=\cfrac{4}{3}\times\cfrac{22}{7}\times \cfrac{1}{8}=\cfrac{11}{21}$$

  • Question 4
    1 / -0
    Which one of the following is a pseudo solid?
    Solution
    Pseudo solid is a solid which possesses the property of liquids. Glass is a pseudo solid and in a very slow process, it flows like a liquid due to which the base of glass gets thicker than top.
  • Question 5
    1 / -0
    The volume occupied by atoms in a simple cubic unit cell is (edge length $$=$$ a) :
    Solution
    In simple cubic lattice, we have $$a = 2r$$
    Volume $$ = \dfrac {4}{3} \pi r^3 = \dfrac {4}{3} \pi \left (\dfrac {a}{3}\right )^3 = \dfrac {1}{6} \pi a^3$$
  • Question 6
    1 / -0
    Which of the following has a regular repeated molecular pattern in three dimensional space?
    Solution
    solids have a regular repeated molecular pattern in three dimensional space and this is due to their property of high intermolecular forces. But in liquids and gases the arrangement of molecular pattern it is irregular.

    Hence, the correct option is $$(C)$$
  • Question 7
    1 / -0
    Statement 1: Distance between nearest lattice points in BCC is greater than the same in FCC having same edge length.
    Statement 2: FCC has greater packing efficiency than BCC.
    Solution
     Lattice typeNumber of lattice
    points/atoms
    per units cell 
     Nearest distance
     between lattice points
    Maximum packing density  Example
     Simple cubic  $$\dfrac{1}{1}$$     $$a$$ $$\dfrac{\pi}{6} = 52\%$$ Phosphor
     Body centered cubic $$\dfrac{2}{2}$$ $$\dfrac{a\sqrt{3}}{2}$$ $$\dfrac{\pi\sqrt{3}}{8} = 86\%$$ Tungsten
     Face centered cubic $$\dfrac{4}{4}$$
     $$\dfrac{a\sqrt{2}}{2}$$ $$\dfrac{\pi\sqrt{2}}{3} = 74\%$$ Aluminum
     Diamond $$\dfrac{4}{8}$$
     $$\dfrac{a\sqrt{2}}{2}$$
    Nearest distance between atoms:
    $$\dfrac{a\sqrt{3}}{4}$$
     $$\dfrac{\pi\sqrt{3}}{16} = 34\%$$ Silicon
     From the above table it can be seen that distance between BCC lattice points is greater than distance between FCC lattice points.
    Also the packing efficiency of FCC is more than BCC but it is not the explanation of the previous statement.

  • Question 8
    1 / -0
    The interstitial hole is called tetrahedral because :
    Solution
    The tetrahedral hole can be visualized as three spheres in a plane and one on top of it with the space at the centre having the shape of a regular tetrahedron.

  • Question 9
    1 / -0

    Directions For Questions

    Only those atoms which form four covalent bonds produce a repetitive three dimensional structure using only covalent bonds, e.g. diamond structure. The latter is based on a FCC lattice where lattice points are occupied by carbon atoms. Every atom in this structure is surrounded tetrahedrally by four others. Germanium, silicon and grey tin also crystallize in the same way as diamond. (Given: $$N_A=6\times 10^{23}, sin 54^o 44'=0.8164)$$.

    ...view full instructions

    If edge length of the cube is $$3.60A^o$$, then radius of carbon atom is:
    Solution
    Let the diameter of Carbon atom be $$d$$
    $${4d}_c\quad sin\left(\cfrac {109}{2}\right)=\sqrt {2}a$$
    $${4d}_c\quad sin(54^{\circ}44')=\sqrt {2}a$$
    $$4\times d_c\times 0.8164=\sqrt {2}\times 3.6$$
    $$d_c=1.56\mathring A$$
    $$r_c=\cfrac {d_c}{2}=0.78\mathring A$$
  • Question 10
    1 / -0
    A unit cell of sodium chloride has four formula units. The edge of length of the unit cell is $$0.564$$ nm. What is the density (in g/cc) of sodium chloride?
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