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christina swanson

christina s.

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Draw binary trees to represent the following expressions: A. $a \times b - \frac{c}{d+e}$ B. $\frac{a}{b-c \times d}$ C. $((P \vee Q) \wedge \sim R) \vee (Q \vee R)$

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The three key financial statements of a business are the: Group of answer choices balance sheet, income statement, and statement of cash flows. ledger, journal, and trial balance. cash budget, capital budget, and master budget. revenue summary, expense summary, and consolidation statement.

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Find the two-term expansion for the solution of the equation \(x^3 - e^{-x} + 8 = 0\)

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They fear that Central Asian countries will flood the___ with cheap goods. Which of the options below fill the gap in: a. import b. tariffs c. market d. borders

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Prime Numbers (60 points) During the past assignments, you have learned about various concepts in Computer Science, and in particular in assembly programming. During this week’s assignment, you will test yourself on a small project before tackling the larger project next week. Description In this week’s assignment, you will write a program that prints the prime numbers in a given range. A prime number is a natural number (positive integer) that is only divisible by itself and 1. There are various ways to check whether a number is a prime number, with various levels of efficiency, and to pass all test cases you need to implement an efficient prime checker. Note: you do not need to implement the Sieve of Eratosthenes; efficiently eliminating a large section of the search space is enough. Input The input for this assignment consists of two natural numbers a and b such that 2 <= a, b <= 20000 which denote the range [a, b]. The inputs a and b are separated by a single space and followed by a newline character. Note that the range can also be decreasing instead of increasing. An example of this is a = 5 and b = 1. Output First, you should print numbers a and b followed by a newline character. Next, for any integer n in the range [a, b] there are two options: a) n is a prime number. In this case, you should print n is a prime number, where n denotes the value of n; b) n is not a prime number. In this case, you should print n is not a prime number as it is divisible by k, where n denotes the value of n and k denotes the value of the smallest divisor of n. Note that if the range is decreasing (e.g. a = 5, b = 1) you should print your results in decreasing order of n as well. Examples Example 1 Input 20 25 Output 20 25 20 is not a prime number as it is divisible by 2 21 is not a prime number as it is divisible by 3 22 is not a prime number as it is divisible by 2 23 is a prime number 24 is not a prime number as it is divisible by 2 25 is not a prime number as it is divisible by 5 Example 2 Input 5 2 Output 5 2 5 is a prime number 4 is not a prime number as it is divisible by 2 3 is a prime number 2 is a prime number Example 3 Input 42 42 Output 42 42 42 is not a prime number as it is divisible by 2

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When the unemployment rate is well above 5.5 percent, then real GDP is likely ____ potential GDP. Select one: a. less than b. greater than c. equal to

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P6. Recall that signals $x_1(t) = Sin(\omega_0t + \phi)$ and $x_2(t) = Cos(\omega_0t + \phi)$ are periodic with period, $T = 2\pi/\omega_0$, which of the following combinations (a to d) given below are also periodic. Show steps to your conclusion. Note that frequency of both functions $x_1$ and $x_2$ are the same. 20 points a. $x_1(t) + x_2(t)$ b. $x_1(t) - x_2(t)$ c. $x_1(t) \cdot x_2(t)$ d. $x_1(t)/x_2(t)$

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Which of the following are electrophiles? 1) protonated imine 2) carbonyl group 3) carboxylate 4) imidazole Only 1 and 2 are eletrophiles. All of the listed choices are electrophiles Only 3 and 4 are electrophiles. Only 2 and 3 are electrophiles.

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Suppose that the demand curve is given by the following: P= 10 - Q. Moreover the supply curve is given by P = Q. (a) Calculate the market equilibrium as well as the consumer, producer and total surpluses. (b) Suppose that the government now imposes a consumption tax equal to $1 per unit being bought and sold in the market. Calculate the new equilibrium as well as the consumer, producer and the total surpluses. What happens to the total surplus after the introduction of tax? Explain. (c) Suppose now that the demand curve is still given by the following: P= 10 - Q; however the supply curve changes to Q = 5. Calculate the new equilibrium as well as the consumer, producer and total surpluses. Moreover, suppose that the government now imposes a consumption tax equal to $1 per unit being bought and sold in the market. Calculate the new equilibrium as well as the consumer, producer and the total surpluses. What happens to the total surplus after the introduction of tax? Explain.

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1. The government is considering three policies to provide assistance to low-income households. Policy 1 would provide a payment of $200 per week to anyone who does not work, but nothing to workers. Policy 2 would give workers $1 for each $1 they earn in the labor market, up to matching $200 of labor earnings. Policy 3 would provide $200 per week to everyone, regardless of their labor-supply decision. a. For each policy, draw the weekly budget constraint for an individual who has 0 non-labor income and can earn a wage of $10 per hour. Assume there are 80 hours available for consumption and leisure each week (i.e., $T = 80$). b. Consider an individual with utility function $U = (C - 60)(L - 60)$. The marginal utility of leisure is $C - 60$, and the marginal utility of consumption is $L - 60$. How much would this person work under each policy? c. How much utility would this person receive under each policy? d. How much would this person receive in publicly funded benefits under each policy? e. Policymakers may have any number of concerns about these policies. Some may want to maximize labor supply, some may want to maximize assistance to low- income households, some may want to achieve some balance between providing assistance and encouraging work, and some may have completely different concerns. In your own words, and drawing on economic theory, discuss the tradeoffs inherent in these three policies.

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