Not all unit cells have a cubic structure. Take for example the below image wherein the unit cell takes the shape of a parallelepiped and has lengths a, b, c and angles a B. y. This particular unit cell has an atom arrangement where it has one atom at each corner, one central atom at each of the bases, one atorn at the center of the unit cell, and one atom at the center of each of the edge lengths across length c. Given a density of 26.45 g/cm, calculate the length of edge c in angstroms of a theoretical element Ro given the following unit cell dimensions in angstroms and degrees: a = 10A b = 7.91A y= 440 Atomic Mass: Ro: 52.008 g/mol

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Not all unit cells have a cubic structure. Take for example the below image wherein the unit cell takes the shape of a
parallelepiped and has lengths a, b, c and angles a, B. y. This particular unit cell has an atom arrangement where it has one
atom at each corner, one central atom at each of the bases, one atom at the center of the unit cell, and one atom at the
center of each of the edge lengths across length c. Given a density of 26.45 g/cm, calculate the length of edge c in
angstroms of a theoretical element Ro given the following unit cell dimensions in angstroms and degrees:
a = 10A
b = 7.91A
y = 44°
Atomic Mass:
Ro: 52.008 g/mol
Transcribed Image Text:Not all unit cells have a cubic structure. Take for example the below image wherein the unit cell takes the shape of a parallelepiped and has lengths a, b, c and angles a, B. y. This particular unit cell has an atom arrangement where it has one atom at each corner, one central atom at each of the bases, one atom at the center of the unit cell, and one atom at the center of each of the edge lengths across length c. Given a density of 26.45 g/cm, calculate the length of edge c in angstroms of a theoretical element Ro given the following unit cell dimensions in angstroms and degrees: a = 10A b = 7.91A y = 44° Atomic Mass: Ro: 52.008 g/mol
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