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QUESTION 19 - 1 POINT Evaluate the definite integral below. $$ \int_{1}^{2} 3e^{2x-3} dx $$ (Enter an exact answer.) Provide your answer below: $$ \int_{1}^{2} 3e^{2x-3} dx = $$

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If cos(x)=22/27 (in Quadrant 4), find Give exact answers. sin(x/2)= cos(x/2)= tan(x/2)=

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2.13 Let $Y_t = e_t - \theta(e_{t-1})^2$. For this exercise, assume that the white noise series is normally distributed. (a) Find the autocorrelation function for $\{Y_t\}$. (b) Is $\{Y_t\}$ stationary?

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Question 30 of 100. Justin drove his car 15,000 business miles and 18,000 total miles in 2024, the second year of business use. For Tax Year 2023, he used the actual expense method, including accelerated depreciation. Which statement is accurate for this year's deduction? He has a choice to use either actual expenses or the standard mileage rate for 2024 He has a choice to use either the GDS or ADS time period for 2024 For 2024, he must use the actual expense method For 2024, he must use the standard mileage rate. Mark for follow up

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Reinforcers are meant to increase the behavior they follow. True False

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The reason why a cure to a disease such as AIDS would have less elastic demand than a vaccine at every price is that Multiple Choice the vaccine would be more expensive. the cure would be more expensive. for a person with AIDS, the only alternative to the cure is death. for a person with AIDS, a vaccine would be more effective.

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A firm in a perfectly competitive industry has a total cost function of $C(q) = 0.3q^2 - 3q + 50$. The market price for the product is $6. a. What quantity should this firm sell? b. What will be the firm's profit at that quantity? c. Should the firm operate or shut down? Use the shutdown rule to support your answer. d. Suppose the fixed cost for the company rose to $78. What quantity should the firm now sell? How has it changed from part a? e. What will be the firm's profit at this new quantity? f. Should the firm shut down? Why or why not? Use the shutdown rule to support your answer.

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Question 8: (15 points) Consider an experimental inference task in which a person is given a prior qo(t), shown a small sample, and then asked to report a posterior q1(t). Suppose that Sansa is making such inference. a) If qo(t) = 2/5 and the correct Bayesian posterior is q1(t) = 1/5, what can we say about where Sansa's reported posterior q1(t) would lie? b) If qo(t) = 2/5 and the correct Bayesian posterior is q1(t) = 3/5, what can we say about where Sansa's reported posterior q1(t) would lie? Briefly explain your answers. Note: No calculations are required, nor would they help.

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2. Consider the following Stackelberg model with 2 firms. Let firm 1 be the incumbent and firm 2 the potential market entrant. • Incumbent firm faces a marginal cost of $c = 4$. • Potential entrant faces a marginal cost of $c = 2$ and entry cost $F$. • The market demand curve is $P = 12 - Q$. • The incumbent decides $q_1$ first, then the potential entrant decides $q_2$. $q_2 = 0$ if firm 2 decides not to enter. (a) What is the incumbent firm's monopoly price, quantity and profit? (10 Marks) (b) Suppose $F = 0$. What are the equilibrium quantities and profits for both firms? What is the equilibrium price? (10 Marks) (c) For which values of $F$ is firm 2's entry into the market blockaded, accommodated or preyed upon? When firm 2's entry is preyed upon, which quantity, $q_1$, does firm 1 use to dissuade firm 2 from entering? (15 Marks) (d) Suppose that now $F = 0$ naturally. That is, there no is barrier to entry for firm 2. However, now suppose the firm 1 can spend $x$ on creating artificial barriers to entry. For example, $x$ may be the cost of litigation over extending expiring patents. Let $F(x) = \alpha \times x$ be the fixed entry cost for firm 2 when firm 1 spends $x$. For which values of $\alpha$ does firm 1 prevent firm 2's entry? (15 Marks)

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Homework #2 Homework #2 will go over Array Indices. It is important to know how to search for a certain value, replace values and rearrange matrices and arrays. 1. A baseball player in the Major Leagues on averages gets 600 or more plate appearances. Load in the mlbhits.txt file. This file shows a single players batting statistics. a. "0" represents an out b. "1" represents a single c. "2" represents a double d. "3" represents a triple e. "4" represents a homerun f. Based on the text file create a vector that tells me how many how many of each he had ex. Bats=[outs singles doubles triples homeruns] g. A battings average is based on the number of hits and total number of at bats. What is his batting average? 2 a. Using the same txt file 'mlbhits.txt' rearrange this file to make 2 matrices of different sizes. 15? b. Other than the original length of the file, what is the greatest dimension possible greater than There was an error in the text file positions 87 99 105 403 and 508 were all homeruns and positions 33 and 599 were outs. Replace these values and save the file so we all can have the correct file. 3. Write a brief explanation on why you think these operations could be useful. When does something like this occur?

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