1) For a metal that has the face-centered cubic (FCC) crystal
structure, calculate the atomic radius...
1) For a metal that has the face-centered cubic (FCC) crystal
structure, calculate the atomic radius if the metal has a density
of (8.000x10^0) g/cm3 and an atomic weight of
(5.80x10^1) g/mol. Express your answer in
nm.
2) Consider a copper-aluminum solid solution containing
(7.82x10^1) at% Al. How many atoms per cubic centimeter
(atoms/cm^3) of copper are there in this solution?
Take the density of copper to be 8.94 g/cm3 and the
density of aluminum to be 2.71 g/cm3.
The complex function f(z) = 1/(z^4 - 1) has poles at +-1 and
+-i, which may...
The complex function f(z) = 1/(z^4 - 1) has poles at +-1 and
+-i, which may or may not contribute to the closed curve integral
around C of f(z)dz. In turn, the closed curve C that you use
depends on the 2nd letter of your first name! Specifically, convert
that letter to its numerical position in the Roman alphabet (A=1,
B=2, ..., Z=26), then divide by 4. Don't worry about fractions,
just save the REMAINDER which will be an integer...
#9) You are to implement the following function
F(A,B,C,D,E,F) which outputs a 1 whenever the binary...
#9) You are to implement the following function
F(A,B,C,D,E,F) which outputs a 1 whenever the binary number
represented by ABCDE is ODD and 0 otherwise. A is the MSB and E is
the LSB.
Draw the function F(A,B,C,D,E,F) and show the work that led you
to that answer.
Since I am not so sadistic as to have you draw
the truth table of a 6 variable function and draw the K-map of such
a function, you should realize, as a...
A thumbs up will be given:
Table 1
t
A
B
C
D
0
(14,900,000)...
A thumbs up will be given:
Table 1
t
A
B
C
D
0
(14,900,000)
(17,900,000)
(16,600,000)
(19,700,000)
1
4,980,000
5,990,000
3,850,000
6,400,000
2
4,980,000
6,210,000
4,990,000
5,880,000
3
4,510,000
6,250,000
6,860,000
6,800,000
4
4,510,000
4,700,000
4,990,000
6,650,000
Risk
High
Average
Low
Average
Table 1 shows the expected after-tax operating cash flows for
each project. All projects are expected to...
In magnetic resonance imaging (MRI), a patient lies in a strong
1- to 2-TT magnetic field...
In magnetic resonance imaging (MRI), a patient lies in a strong
1- to 2-TT magnetic field B⃗ B→ oriented parallel to the body. This
field is produced by a large superconducting solenoid. The MRI
measurements depend on the magnetic dipole moment μ⃗ μ→ of a
proton, the nucleus of a hydrogen atom. The proton magnetic dipoles
can have only two orientations: either with the field or against
the field. The energy needed to reverse this orientation ("flip"
the protons) from...