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daniel kelly

daniel k.

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Problem 5 Consider the following sets: A={xinZ|x=2m,minZ} and 2(m-1),minZ. Are A and B equal? Justify your answer ( 4.25 points).

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The shows below represent the top 10 shows in the US the week of 8/9/2021. Calculate the rating for each show and provide the total impressions and GRPs. Program Viewers Rating (000) America's Got Talent 7,141 60 Minutes 6,509 Field of Dreams 5,851 The Bachelorette 4,597 Family Feud 4,498 $100,000 Pyramid 3,678 Big Brother 3,857 TOTAL 121,000,000 Total US TV Households = 121,000,000

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Assume that a normal distribution of data has a mean of 14 and a standard deviation of 4.Use the empirical rule to find the percentage of values that lie below 22. What percentage of values lie below 22? %

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24 Suppose that the labour force is currently 5.5 million and the unemployment rate is 13%. On August 1, government announces that it will create 50,000 new jobs to be filled over the next three months. Only people who were unemployed on August 1 will be hired. As a result, 120,000 people immediately apply for the jobs; half of these people had previously not been actively seeking work. a. Has the labour force changed as a result of this announcement? Yes, the labour force has changed as a result of this announcement. No, the labour force has not changed as a result of this announcement b. The unemployment rate after the announcement but before the jobs are filled will be ____%. Enter your responses rounded to one decimal place. c. Once all the jobs are filled, the unemployment rate will be ____%

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People who are unemployed because wages are, for some reason, set above the level that brings labor supply and demand into equilibrium are best classified as Question 16 options: cyclically unemployed structurally unemployed frictional unemployed discouraged workers

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Consider the following B+ tree where branching factor m=3. Perform the following operation separately and show the tree. a. Insert: S,Q,G b. Delete: O,K,M D K U M O X A C D F K L M N O P U X Y

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Consider the circuit shown below. (Due to the nature of this problem, do not use rounded intermediate values in your calculations\textendash{}including answers submitted in WebAssign.) $R_1 = 5 \Omega$ $V_1 = 13 V$ $R_2 = 9 \Omega$ $R_3 = 8 \Omega$ $R_4 = 8 \Omega$ $V_2 = 4 V$ (a) Find $I_1, I_2, I_3, I_4$, and $I_5$ (all in A). (Indicate the direction with the signs of your answers.) $I_1 = 1.308$ A $I_2 = .881$ A $I_3 = .771$ A $I_4 = .5$ A $I_5 = .366$ A (b) Find the power supplied by the voltage sources (in W). W (c) Find the power dissipated by the resistors (in W). W

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Texts: QSearch Unavailable 3. Problem #3: Build a class called Display to display the data. 2. Problem #2: Build a class called C1Display. C1.setCreditHours(4); C1.setCourseName("Intro to Python"); C1.setCourseId(109); C1 = new Course(); C1 // Code that goes in main method to display the data. 1. Problem #1: Build a class called Paragraph. Build and test this class as the 2 classes above. An Account object, fill it with data using the set methods, then call method. MainO should be used to test this class. In mainQ instantiate PPO padodda PPE have the following properties: - Acci Owner - Balance Also, C1.setDescription("This course introduces the Python Programming Language."). Object fill it with data using the set method, then call the display mainO method for testing. In the mainO method, instantiate a Course to display these 4 properties out to the DOS window. Lastly, add also add the appropriate set and get methods. Add a displayO method 4 properties: - Coeld - CoeName - Description - Credit hours. Simple Classes This class should have This class should This class should have Styles.

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Entropy. Suppose the heat capacity of some system has the form $C_v = aT + bT^3$ for temperatures from zero up to some temperature of interest. Calculate its entropy at temperature T. Under what conditions is your result valid? Suppose there is a phase change at some temperature less than T, and, like the melting of water, that phase change requires some input of heat. Discuss how that would change your approach to finding the entropy. You might use, $C_v = T \left(\frac{\partial S}{\partial T}\right)_{V, N}$ $S(U, V, N) = N k_B \left\{ \ln \left[ \frac{V}{N} \left( \frac{4 \pi m U}{3 h^2 N} \right)^{3/2} \right] + \frac{5}{2} \right\}$

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• Question 5 (20p): Discrete choice models a. What is a binary choice model? What do we estimate? Discribe the linear, probit and logit models. b. Derive the formula for the probit model for a consumer buying/not buying a product, based on product characteristics. c. In the linear and probit models, how would you calculate the predicted value at the value Xmean given estimated coefficients? Provide a formula and explain the components. d. In estimating the linear binary choice model, what can we say about heteroscedasticity?

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