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sophia moore

sophia m.

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wa3cj06h.Ch06.13 Illegal Racial Discrimination in Jury Selection: A Continuing Legacy was published by a. the Equal Justice Initiative. b. the White House Committee on Due Process. c. the National Jury Project. d. the Equal Employment Opportunity Commission.

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Margaux quit her job to take a less stressful position. She now earns less money and has had to cut back on her purchases of material goods, but she is healthier and enjoys having time to pursue hobbies. She has accepted a lower standard of living in order to enjoy a higher quality of life. True or False

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Question 46 Dan fell from a tree when he was younger and now he is afraid of climbing anything more than three feet off the ground. What conditioning process is evident in Dan's behavior? o extinction o discrimination o generalization o acquisition

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A study of 200 stamping firms revealed these incomes after taxes:

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(2) Draw the shear and moment diagrams for the beam shown below. Label all distances, values, and slopes as discussed in class. 8 kN/m L1 (kN) L2 (kN) C E A D B 1.5 m 1.5 m 1 m 1 m

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If a man pays P^(15) ooo rent for 3 months, the rental rate is month.

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Problem 6 - What is the decimal value of the 32-bit 2's complement number 0xFFFFFFFF7? What is the maximum (positive) and minimum (negative) values that could be represented in 9-bit 2's complement?

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def common (frequencies): (8 points) • Parameter(s): frequencies -- a list; the frequencies of letters in an unknown text (in alphabetical order) • Return value: A tuple: the letter(s) that appeared most commonly in some piece of text • Assumptions: ? The standard English alphabet is used: "abcdefghijklmnopqrstuvwxyz" • How it works: ? This function should compute the letters in the alphabet that are "common" in a text. ? A "common" letter appears more than 10% of the time in a given text. ? If a letter is common, add it to the tuple of common letters. ? When you have checked all of the letters in the alphabet, return the tuple of common letters. • • Notes: ? The letters should be reported in alphabetical order. ? HINT: while the text itself is unknown, you can determine its length from the letter frequencies • Examples: ? common ([0,0,0,0,0,0,0,0,0,0,0,0,1,0,2,0,0,0,0,0,0,0,0,0,0,0]) ? ('m', 'o') ? common ([4,0,0,2,7,0,0,4,7,0,0,3,0,2,1,0,0,0,7,10,0,0,0,0,0,0]) ? ('e', 'i', 's','t')

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Question 1: [50 Points] The Doctor only consumes both Sonic Screwdrivers (s) and Tardis (t). He has a strong preference for having exactly as many Sonic Screwdrivers as Tardis at his disposal. In fact, his preference can be represented by the utility function: U(s,t) = min{2t - s, s}. [Hint: The Doctor does *not* have a perfect complement preference, or an "L"-shape indifference curve with a 90-degree angle as discussed in class.] a. [6 Points] The Doctor currently has 1 Sonic Screwdriver and 1 Tardis. What utility does he have? If he acquires a second Sonic Screwdriver (s = 2 and t = 1), would that make him better or worse or the same? What if he acquires a second Tardis (s = 1 and t = 2)? Please explain. b. [4 Points] If for some amounts of t and s, such that min{2t - s, s} = s, are there more, fewer, or an equal number of Sonic Screwdrivers compared to Tardis? Why? c. [4 Points] If for some amounts of t and s, such that min{2t - s, s} = t, are there more, fewer, or an equal number of Sonic Screwdrivers compared to Tardis? Why? Draw a graph with s on the x-axis and t on the y-axis. Then draw the following lines on the same graph and answer the corresponding questions. d. [5 Points] Draw the line at which s = t. Show coordinates of *at least* two points on the line. What point on the line would give the Doctor a utility of 10 (How many Screwdrivers, and how many Tardis?)? e. [3 Points] Draw the line s = 10. Show coordinates of *at least* two points on the line. f. [3 Points] Draw the line 2t - s = 10. Show coordinates of *at least* two points on the line. g. [10 Points] Highlight the segment of the line s = 10 and the segment of the line 2t - s = 10 that belong to the Indifference curve, on which all the points have the same utility level U = 10.

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Consider the curve $C$ on the $yz$-plane with equation $y^2 - z + 2 = 0$ (a) Sketch a portion of the right cylinder with directrix $C$ in the first octant. (b) Find the equation of the surface of revolution generated by revolving $C$ about the $z$-axis and sketch its graph in a three-dimensional coordinate system.

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