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anthony pav-n

anthony p.

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A construction company's revenue is $2,500,000 for the year 2018. Direct costs of construction equals 1,650,000. The total general overhead of the company for the year is $106,000 that includes the following expense accounts along with many other: Company purchased water treatment plant for $38,000. The allowed deprecation for the plant is $13,000. The company spent $7,500 on Meals and Entertainment during the year. The company spent $4,000 in office supplies for which the allowed depreciation is $2,225. The company spent $10,500 in advertising and marketing and took the depreciation of $1,576 The company spent $3,500 on office utilities for which the allowed depreciation is $1,125. The company spent $5,000 on professional dues and memberships for which the allowed depreciation is $2,115 The company purchased office furniture for $12,000. The allowed deprecation for the furniture is $8,000. The company purchased office laptop and software for $25,000. The allowed deprecation for the laptop is $4,800. The company had bad debt equaling $1,500 for which the allowed depreciation is $600. Allowed depreciation on past assets for the year is $8,035. The company's tax rate for the year is 16%. The company also receives $25,000 in dividends and $1,200 in savings interest and pays $2,500 in interest. Determine the following for this company: a) Gross Profit from the construction business b) Net Profit before taxes from the construction business c) Marginal (total net) taxable income d) Net profit after taxes for the company

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Two men, longtime partners, agreed to have a child using the sperm of one of the men and an egg from the sister of the other, who served as a surrogate. One day the biological father decided to end the relationship and move to a new state with the 5 year old child. No visitation is granted to the ex-partner. Which family structure(s) apply this family?

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Land attacks target systems with TCP packets that have different source and destination IP addresses. Land attacks target systems with TCP packets that have different source and destination IP addresses. it is true or false?

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Both ends of the steel shaft are attached to rigid supports. Find the distance $a$ where the torque $T$ must be applied so that the reactive torques at A and B are equal.

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Why is it necessary for nurses to ambulate patients as soon as possible following bedrest for a heart attack?

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sales tax charge on food purchases is eliminated ( sales tax is paid by seller to government)

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Text: Use Descartes' Rule of Signs to determine how many positive and how many negative real zeros the polynomial can have. Then determine the possible total number of real zeros. P(x) = x^3 - x^2 - x - 3

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Find an equation of the tangent plane to the surface z = f(x, y) at the specified point. f(x, y) = 15 − x2 − y2

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Determine a general formula (or formulas) for the solutions to the following equation. Then, determine the specific solutions (if any) on the interval [0,2x). tan(x) = 0 Describe in the most concise way possible the general solution to the given equation, where k is any integer. Select the correct choice below and fill in all the answer boxes within your choice. (Simplify your answers. Type any angle measures in radians. Use the smallest non-negative angle possible when describing the general form of each angle. Use ascending order, entering the integers or fractions for any numbers in the expressions.) A. x = πk B. x = πk or x = 0 C. x = πk or x = 0 or x = π D. x = πk or x = π E. There is no solution. What is/are the solutions to the equation tan(x) = 0 on the restricted interval [0,2π]? Select the correct choice below and, if necessary, fill in the answer box within your choice. A. x = 0, x = π B. There is no solution.

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1. You have access to two algorithms: A, B to solve a problem. How would each of the following influence your choice? Give a one line explanation. a. $T_A(n)$ is $O(n\lg n)$; $T_B(n)$ is $O(n^2)$ b. $T_A(n)$ is $\theta(n\lg n)$; $T_B(n)$ is $\theta(n^2)$ c. $T_A(n)$ is $\Omega(n\lg n)$; $T_B(n)$ is $O(n^2)$ d. $T_A(n)$ is $\Omega(2^n)$; $T_B(n)$ is $O(n^2)$ 2. Suppose an algorithm's runtime is described by the functions shown. We wish to know the factor by which the runtime will increase when the problem size is increased as shown. (e.g. if we double the problem size, how much longer does the algorithm take?) Algorthm $T_A(n)$ is $\theta(n^2)$ $T_A(n)$ is $\theta(n^2)$ $T_A(n)$ is $\theta(n^3)$ $T_A(n)$ is $O(n \log n)$ Problem size increase n doubles n triples n doubles n doubles Increase factor?

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