The atomic weight per 1 mol of copper (Cu) with
face-centered
cubic (fcc) structure and the density at 298K are 63.54 g and
8.89*10^6 g/m3,
respectively. Estimate the nearest-neighbor distance of Cu
atoms.
The atomic weight per 1 mol of copper (Cu) with face-centered cubic (fcc) structure and the...
The crystal structure of copper is face-centered cubic (fcc), in which atoms touch along the face diagonal. Copper has a density of 8.92 g/cm3 . Taking Avogadro's number to be 6.022 x 1023 atoms per mole and the molar mass of copper to be 63.55 g/mol, calculate the atomic radius of a copper atom.
Consider a face-centered cubic crystal structure that has one atom at each lattice point. The atomic radius, ? is 0.152 nm and the atomic weight, ? is 68.4 g/mol. Assuming the atoms to be hard spheres and touch each other with their nearest neighbor, calculate the mass density.
(a) Differentiate between Face- Centered Cubic (FCC) and Body-Centered Cubic (BCC) crystal structures. Why FCC metals are more ductile than BCC metals? 5 marks) (ii) show the relationship between the unit cell edge length, a, and the atomic radius, R, for a BCC crystal. Iron has a BCC crystal structure, an atomic radius of 0.124 nm, and atomic weight of 55.85 g/mol. Calculate its theoretical density Given: Avogardo's Number is 6.02 x 105 atoms/mol (5 marks) Figure 1 Determine the...
A certain element exists in a face-centered cubic structure. The atomic radius of an atom of this element is 121 pm. Calculate the density of this element in g/cm3. (Assume the element has a molar mass of 59.3 g/mol.)
A certain element exists in a face-centered cubic structure. The atomic radius of an atom of this element is 155 pm. Calculate the density of this element in g/cm3. (Assume the element has a molar mass of 55.8 g/mol.) g/cm3
A certain element exists in a face-centered cubic structure. The atomic radius of an atom of this element is 121 pm. Calculate the density of this element in g/cm3. (Assume the element has a molar mass of 64.2 g/mol.) g/cm3
A certain element exists in a face-centered cubic structure. The atomic radius of an atom of this element is 143 pm. Calculate the density of this element in g/cm3. (Assume the element has a molar mass of 62.6 g/mol.) ________ g/cm3
The atom radius of copper is r = 0.1278 nm. Its crystal structure has face-centered cubic cells. a) What is the crystal-lattice constant? b) What is the concentration of copper atoms? c) What is the atomic volume (the volume of 1 mol of copper)? answer each part with explanation and shown work
1. (7 points) Consider a face-centered cubic (fcc) lattice: (a) (2 points) Draw a 3D primitive unit cell structure (b) (2 points) Sketch the placement of atoms on a (100) plane. Express distances between atoms on the plane in terms of lattice constant (a). (c) (1 point) How many atoms are there per primitive unit cell? (d) (1 point) How many nearest neighbor atoms are there for each atom? (e) (1 point) Assume a lattice constant of Inm. Determine the...
1. (a) Find the packing density (total atomic volume/unit cell volume) for fcc copper (Cu, a - 0.3624 nm), assuming a hard sphere model for these atoms. (b) Now find the packing density of NaCl see details about this structure in problem 1.11 (4th Ed) (or look it up directly in the Inorganic Crystal Data Base). Explain why NaCl is NOT "simple cubic. What is the bravais lattice?