in the crystal systems we have 7 types,
in that Bravais Lattice we 14 distinguishable structures are there.

Draw a tetragonal unit cell where a b c. List all the directions that are included...
Homework 3:(Crystal Structure)- Due Thursday 1. Draw the following planes and directions in a tetragonal unit cell : (001), (011, 13), 110, 1201], [-101] Show cell axes. 2. Find the diffraction direction for Orthorhom bie and Hexagonal crystal lattice 3. Determine, and list in order of increasing angle, the values of 20 and corresponding (hkl for the first three lines (those of lowest 20 values) on the powder patterns of substances with the following structures, the incident radiation being Cu...
For C
1. Tetragonal Crystal System (a) What are the defining conditions for the 3D tetragonal crystal system in terms of a b, c and a, ß,y? (b) What are the possible Bravais lattices for the tetragonal crystal system? (c) Show using diagrams how the missing special positions are composed of simpler unit cells with a smaller volume (same question as discussion #1). (d) For the cases shown in (c), what are the lattice parameters of the new, simpler unit...
(5 pts.) Draw a BCC unit cell with labelled axes. List out the unique close-packed directions. How many are there?
Simple Cubic (SC) Structure 1. Write the Miller indices for the family of close-packed directions in the SC crystal. <hkl>= 2. Write the expression for theoretical density of a material with SC structure in terms of atomic radius (R), atomic weight (A), and Avogadro's number (NA). (Show your work.) 3. Calculate the planar density for the most densely packed SC planes in terms of atomic radius (R). (Show your work.) PD Body-Centered Cubic (BCC) Structure 4. How many non-parallel close-packed...
2. Consider the following linear model where c has not yet been defined. Max z = C1x1 + x2 s.t. X1 + X2 <6 X1 + 2.5x2 < 10 X1 2 0,X220 Use the graphical approach that we covered to find the optimal solution, x*=(x,x) for all values of - Sci so Hint: First draw the feasible region and notice that there are only a few corner points that can be the optimal solution. Also remember that if the objective...
2. Consider the following linear model where C1 has not yet been defined. Max s.t. z = C1x1 + x2 X1 + x2 = 6 X1 + 2.5x2 < 10 X1 > 0, x2 > 0 Use the graphical approach that we covered to find the optimal solution, x*=(x1, xỉ) for all values of -00 < ci so. Hint: First draw the feasible region and notice that there are only a few corner points that can be the optimal solution....
TIME AL a. Make a neat labeled sketch of a hydraulic power unit. (5mks) b. State 5 most common problems found in a ship's hydraulic operated remote valve Q1. system. (5mks) c. Troubleshoot the above(b) (10mks) Q2. a. What are hydraulic strainers?(5mks) b. Illustrate how strainers are positioned in hydraulic reservoirs.(7mks) Neatly sketch and explain the function of a single acting spring type hydraulic cylinder.(8mks) Q3. C. a. Fluid contamination can be as a result of the ff. factors; a....
Use SQL to slove the problem
1. (7) List all condos in building C, the date they were
cleaned, and the full name of the staff who cleaned them in
August.
2. (5) Display the activities reserved in June for more than 3
people. Include the activity description and label the output as
Activities Reserved in June.
3. (4) Listing for all guides and their certification renewal
dates for next year. Include full name and hire date.
4. (6) Management...
Programing C Just with #include <stdio.h> We will create a singly linked list of 7 nodes. Then, the user will tell us whether to print the “odd-placed” nodes or the “even-placed” nodes. For example, if I had a list of 5 nodes like below, and the user specifies for the odd nodes to be printed, my program would print the values in nodes nl and n3. If the user instead indicated for the even nodes to be printed, my program...
For this problem, we will consider the polynomial function f(1) = 414 - 1623 + 2422 - 32 +32 over the interval -3 <3 <3 (a) The degree of f(x)is Number (b) Which of the following choices describe the end behavior of f(x)? The graph of f(x) acts O like 22 (e. both ends up) like – 22 (ie, both ends down) O like 23 (e left end down, right end up) Olike - 23 (1e.left end up, right end...