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A novel crystalline solid exhibits anisotropic conductivity, high melting point, and is insoluble in common organic solvents. However, upon heating above a critical temperature, it transforms into another solid form that becomes isotropic in conductivity. What can be inferred about the nature of the transition and the high-temperature phase?
The transition is melting, and the high-temperature phase is a liquid.
The transition is sublimation, and the high-temperature phase is a gas.
The transition is a solid-state phase change to a more disordered structure, and the high-temperature phase is likely more isotropic and potentially amorphous or cubic.
The transition is a chemical decomposition, and the high-temperature phase consists of simpler molecular species.
Lithium iodide (LiI) has a rock salt structure. Given that the ionic radii of Li and I are 76 pm and 220 pm respectively, estimate the density of LiI (in g/cm). [Atomic masses: Li = 6.94 g/mol, I = 126.9 g/mol; Avogadro's number = ]
2.14 g/cm
4.28 g/cm
8.56 g/cm
1.07 g/cm
A hypothetical metallic element crystallizes in a face-centered cubic lattice with a density of and an atomic radius of . Assuming perfect close-packing, calculate the atomic mass of the element (in amu).
107.9 amu
86.1 amu
63.5 amu
126.9 amu
A metal crystallizes in a face-centered cubic lattice. The edge length of the unit cell is 408 pm. The density of the metal is . Calculate the atomic mass of the metal (in amu).
27
54
108
195
A crystal of NaCl is doped with mol% of . What is the concentration of cation vacancies?
mol/mol of NaCl
mol/mol of NaCl
mol/mol of NaCl
mol/mol of NaCl
FeO is often found with a composition closer to . This is primarily due to:
Metal excess defect due to interstitial Fe ions
Metal deficiency defect with ions occupying some sites
Anion excess defect due to interstitial oxygen ions
Presence of impurities
If the radius of an atom in a bcc lattice is 'r', what is the edge length 'a' of the unit cell in terms of 'r'?
2r
4r/β3
4r
r/β3
Silver crystallizes in an fcc unit cell with a cell edge length of cm. The density of silver is g/cm. Calculate the atomic mass of silver.
107.8 g/mol
63.5 g/mol
197 g/mol
27 g/mol