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oscar williams

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What has the federal government done to facilitate the implementation of the Affordable Care Act (ACA)? called anyone who had not signed up for insurance to remind them to register trained call center staff to support people using an exchange auto-enrolled people who missed the deadline in a health insurance plan

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Evaluate the following integral, where R is bounded by x = 2, y = 2x + 4, and y = -x - 2.\\ $\iint_R y^2 dA$\\ $\iint_R y^2 dA = $ (Type an exact answer.)

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a. The alleged ground of discrimination could be based on Yogi's qualifications and education level, as the employer considered him "overqualified" for the position. b. In my opinion, it is possible that the employer contravened the BC HR Code if they refused to hire Yogi solely based on his qualifications and education level, as this could be seen as discriminatory. However, a thorough examination of the BC HR Code and its specific provisions would be necessary to make a definitive determination.

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(a) Use the substitution $u = \tan^{-1} x$ to find the integral \(\int \frac{1}{1 + x^2} \sin^3(\tan^{-1} x) \, dx.\) (b) Use integration by substitution and then a hyperbolic half-variable identity to find the integral \(\int 2x \cosh^2(x^2) \, dx.\)

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Problem #1: Energy Storage A robot battery is rated at 90 A-h, meaning that under certain test conditions it can output 2A at 6V for 45 hours. a) How much energy is stored in the battery (in Joules)? P = VI P = 12 P = 194,40000 b) Suppose the battery is used to power a motor that consumes 36W. How long can the motor run before half of the energy in the battery is used? 36W 7.5 h \frac{1944000}{2} \frac{97200}{36} = 2700

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Air at a temperature of 24°C and 710 mm Hg pressure has a relative humidity of 72%. What is its percentage humidity? Assume Vapor pressure of water at 24°C is 17.5 mm Hg. 78.51 80.38 71.49 79.62 Next

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Input 2 7 6 Easy Easy Medium Medium Hard Hard Graphs Brute AdHoc Brute Geometry Math SexyLife Brute Medium BottomFeeder Graphs Hard BadCase AdHoc Easy Dominos Graphs Medium Elephant Brute Hard Flash Geometry Medium Geography Math Easy 2 2 Easy Medium Graph AdHoc Funny AdHoc Medium NotSoFun Graph Hard Yes No Can someone please write the code for this problem in one of the following languages: python, C, C++, or Java? Thanks. Exam Creation This assignment will test your understanding of applying network flow to solve a constrained selection problem. We want to decide if we have enough questions (in a database) of a particular type and difficulty level to create a good exam to assess an algorithms course. Your teacher's main goal, as a designer, is to provide a range of difficulty (such as Easy, Medium, Hard) and a diversity of topics (such as Brute Force, Divide and Conquer, Dynamic Programming). For example, the exam should have a couple of very easy questions and should have at least one really hard question. At your disposal is a database of questions of various topics and difficulty levels. We have a requirement to (hopefully) pick a subset of these questions to use as the composition of a final exam. Your task for this assignment is to write a program that checks if we can fulfill the requirements for a good exam to assess the class. If not, your teacher will be forced to develop a few new questions for the database. Input The input consists of a series of up to 1000 test cases. This integer is given on the first line of the input. Each test case begins with a line consisting of two integers 1 < n < 2000 and 1 < m < 500, denoting the number of questions in the exam database and the number of questions needed for the exam, respectively. The second line contains m strings (duplicates allowed), denoting the difficulty of the questions wanted for the exam. The third line contains m strings (duplicates allowed), denoting the topics of coverage required for the exam. The next n lines contain a description of the questions in the database. Each line contains three strings: the name of the question, the assessment topic, and the difficulty of the question. The names of the n questions will be distinct. All strings in the input will only contain letters and digits (no spaces), with each length at most twenty characters. Output If there are m distinct questions that satisfy the requirements of the exam, then output Yes. Otherwise, output No.

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? ? a<sub>n</sub>x<sup>n</sup> . y = n=0 1) Express the following differential equation as a power series (centered at 0): (1 + 2x²)y'' + 6xy' + 2y = 0 2) Assume that y(0) = 1, y'(0) = 2. Find a<sub>0</sub>, a<sub>1</sub>, ..., a<sub>5</sub>. 3) Using (2), find an approximate solution to the given differential equation

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3. Write an equation of the line in slope-intercept form with the following conditions: a. m = 9, y-intercept = -1

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Suppose Tom has 24 coins totaling $4.50. If he has only dimes and quarters, how many of each type does he have? Tom has dimes and quarters.

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