question 1 Calculate the fraction of atom sites that are vacant for silver at 650°C. Assume an energy for vacancy formation of 0.63 eV/atom.
question 2
Calculate the number of vacancies per cubic meter in some metal at 663°C. The energy for vacancy formation is 0.71 eV/atom, while the density and atomic weight for this metal are 6.25 g/cm3 (at 663°C) and 86.84 g/mol, respectively.
m-3 |
question 3
For an alloy that consists of 76.9 g copper, 118 g zinc, and 4.14 g lead, what are the concentrations of (a) Cu, (b) Zn, and (c) Pb in weight percent? The atomic weights of Cu, Zn, and Pb are 63.54, 65.39, and 207.2 g/mol, respectively.
(a) | wt% |
(b) | wt% |
(c) | wt% |
question 1 Calculate the fraction of atom sites that are vacant for silver at 650°C. Assume...
For an alloy that consists of 96.0 g copper, 102.2 g zinc, and 8.9 g lead, what are the concentrations of (a) Cu, (b) Zn, and (c) Pb in weight percent? The atomic weights of Cu, Zn, and Pb are 63.54, 65.39, and 207.2 g/mol, respectively.
For an alloy that consists of 90.2 g copper, 104.5 g zinc, and 2.7 g lead, what are the concentrations of (a) Cu, (b) Zn, and (c) Pb in weight percent? The atomic weights of Cu, Zn, and Pb are 63.54, 65.39, and 207.2 g/mol, respectively.
Calculate the energy (in eV/atom) for vacancy formation in some metal, M, given that the equilibrium number of vacancies at 235oC is 8.11 × 1023 m-3. The density and atomic weight (at 235°C) for this metal are 13.9 g/cm3 and 162.5 g/mol, respectively.
Current Attempt in Progress Calculate the number of vacancies per cubic meter in some metal at 722°C. The energy for vacancy formation is 0.90 eV/atom, while the density and atomic weight for this metal are 6.81 g/cm² (at 722°C) and 79.39 g/mol, respectively. m3
1. Calculate the number of vacancies per cubic meter in iron at 850°C. The energy for vacancy formation is 1.08 eV/atom. Furthermore, the density and atomic weight for Fe are 7.65 g/cm3 and 55.85 g/mol, respectively.
Exercise9 Calculate the number of vacancies per cubic meter in iron at 850°C. The energy for vacancy formation is 1.08 eV/atom. Furthermore, the density and atomic weight for Fe are 7.65 g/cm and 55.85 g/mol, respectively k 8,62*103 ev/atom-K (Boltzmann's constant)
Calculate the equilibrium concentration of vacancies per cubic meter in pure copper at 800°C. Assume that the energy of formation of a vacancy in pure copper is 0.98 eV. What is the vacancy fraction at 850°C? (Given the Avogadro’s number, NA=6.023×1023 atoms/mol, Boltzmann’s constant, k = 8.62×10-5 eV/atom.K. Cu=8.96 g/cm3 and ACu=63.54 g/mol.
--Given Values-- Atomic Radius (nm) = 0.116 FCC Metal = Gold BCC Metal: = Sodium Temperature ( C ) = 1017 Metal A = Tin Equilibrium Number of Vacancies (m-3) = 6.02E+23 Temperature for Metal A = 369 Metal B = Gallium 1) If the atomic radius of a metal is the value shown above and it has the face-centered cubic crystal structure, calculate the volume of its unit cell in nm3? Write your answers in Engineering Notation. ...
Given Values Atomic Radius (nm) = 0.18 FCC Metal = Silver BCC Metal: = Sodium Temperature (c) = 1127 Metal A = Zinc Equilibrium Number of Vacancies (m^-3) = 7.42E + 23 Temperature for Metal A = 247 Metal B = Calcium If the atomic radius of a metal is the value shown above and it has the face-centered cubic crystal structure, calculate the volume of its unit cell in nm^3 Your Answer = What is the atomic packing factor...
For an alloy that consists of 95.6 g copper, 101 g zinc, and 7.43 g lead, what are the concentrations (a) of Cu (in at%), (b) of Zn (in at%), and (c) of Pb (in at%)? The atomic weights for Cu, Zn, and Pb are 63.55, 65.39, and 207.2 g/mol, respectively. (a) Enter your answer for part (a) in accordance to the question statement at% (b) Enter your answer for part (b) in accordance to the question statement at% (c)...