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joshua rodriguez

joshua r.

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Define these budgets, Cash Flow, Operating, Sales, Static, and financial. Include the budget's objective,how the budgets assists an organization in managing its financial activities, and what types of data need to be included in the specific budget. If a company has a required rate of 15% should the following project be accepted based on these expected cash flows shown? year 0 (274,000) year 1 68,000,year 273,000 yr 376,500, year 4 78,000, year 582,500, year 6 77,000. Explain why the company should or should not move forward with this endeavor

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Complete the reaction by drawing an arrow-pushing mechanism. Draw the product in the provided box. ◻ ElcB ->_(2.AdjustingthepH7)^(1.H_(2)(O)/(/)HO^(⊖)) ◻

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Find all the first and second order partial derivatives of $f(x, y) = -10 \sin(2x + y) - 1 \cos(x - y)$. A. $\frac{\partial f}{\partial x} = f_x =$ B. $\frac{\partial f}{\partial y} = f_y =$ C. $\frac{\partial^2 f}{\partial x^2} = f_{xx} =$ D. $\frac{\partial^2 f}{\partial y^2} = f_{yy} =$ E. $\frac{\partial^2 f}{\partial x \partial y} = f_{yx} =$ F. $\frac{\partial^2 f}{\partial y \partial x} = f_{xy} =$

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Use the Wireshark tool to perform password sniffing. Which Wireshark display filter shows HTTP POST traffic?

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The swimming pool is open when the high temperature is higher than \( 20^{\circ} \mathrm{C} \). Lainey tried to swim on Monday and Thursday (which was 3 days later). The pool was open on Monday, but it was closed on Thursday. The high temperature was \( 30^{\circ} \mathrm{C} \) on Monday, but decreased at a constant rate in the next 3 days. Write an inequality to determine the rate of temperature decrease in degrees Celsius per day, \( d \), from Monday to Thursday. What is the solution set of the inequality? d \( \square \) \( >1<1 \geq 1 \leq \checkmark \) \( \square \)

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is true that, The quintic polynomial can be factored depending on the roots and that real solutions, no real solutions, rational solutions can be factored by a quintic polynomial if the there are roots.

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Q(3) From the following trial balance of T Williams, prepare a Statement of Profit or Loss for the year ended 31 May Year7 together with a Statement of Financial Position at that date. T Williams Trial Balance at 31 May Year7 \begin{tabular}{|c|c|c|} \hline & De & Cr \\ \hline & \$ & \$ \\ \hline Revenue & & 139,200 \\ \hline Purchase & 103,500 & \\ \hline Wages and salaries & 15,320 & \\ \hline Building & 32,000 & \\ \hline Inventory & 27,230 & \\ \hline Carriage inwards & 630 & \\ \hline Rent & 5,400 & \\ \hline Fixtures and fittings & 4,250 & \\ \hline Return Outwards & & 960 \\ \hline Insurance & 325 & \\ \hline Return inwards & 430 & \\ \hline Trade Receivables & 21,460 & \\ \hline Trade payable & & 12,240 \\ \hline Loan from Tsmart, r & & \\ \hline Year 11 & & 15,000 \\ \hline Sundry expenses & 475 & \\ \hline Carriage outwards & 2,340 & \\ \hline Cash at bank & 4,450 & \\ \hline Cash in hand & 195 & \\ \hline Drawings & 11,400 & \\ \hline Capital & & 62,005 \\ \hline \end{tabular} Total 229,405 229,405 Inventory at 31 March Year7 valued at \( \$ 30,580 \).

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Which of the following is an example of an autoimmune disease? a. Grave's disease b. acromegaly c. pheochromocytoma

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Solve 5 x − 4 <= − 3 or 4 x + 6 > 0 and write the solution in interval notation. Note: Use improper fractions, if necessary

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TABLE 13.4 The Distribution, F(Q), and Expected Inventory, N(Q), Functions for the Standard Normal Distribution Function Goop Incorporated needs to order a raw material to make a special polymer. The demand for the polymer is forecasted to be normally distributed with a mean of 200 gallons and a standard deviation of 100 gallons. Goop sells the polymer for $26 per gallon. Goop purchases raw material for $8 per gallon and must spend $10 per gallon to dispose of all unused raw material due to government regulations. (One gallon of raw material yields one gallon of polymer.) If demand is more than Goop can make, then Goop sells only what it has made and the rest of the demand is lost. Use Table 13.4. How many gallons should Goop purchase to maximize its expected profit? Use Table 13.4. Suppose Goop purchases 120 gallons of raw material. What is the probability that it will run out of raw material? Use Table 13.4. Suppose Goop purchases 300 gallons of raw material. What are the expected sales (in gallons)? Use Table 13.4 and the round-up rule. Suppose Goop purchases 400 gallons of raw material. How much should it expect to spend on disposal costs (in dollars)? Use Table 13.4 and the round-up rule. Suppose Goop wants to ensure that there is a 92 percent probability that it will be able to satisfy its customers’ entire demand. How many gallons of the raw material should it purchase? Use Table 13.4 and the round-up rule. TABLE 13.4 The Distribution, F(Q), and Expected Inventory, N(Q), Functions for the Standard Normal Distribution Function F(z) 0.0000 N(z) 0.0000 0.0000 0.0000 0.0000 0.0000 0.0001 0.0001 0.0001 0.0002 0.0003 0.0004 0.0005 0.0008 0.0011 0.0015 0.0020 0.0027 0.0037 0.0049 0.0065 0.0085 0.0111 0.0143 0.0183 0.0232 0.0293 0.0367 F(z) 0.0968 0.1151 0.1357 0.1587 0.1841 0.2119 0.2420 0.2743 0.3085 0.3446 0.3821 0.4207 0.4602 0.5000 0.5398 0.5793 0.6179 0.6554 0.6915 0.7257 0.7580 0.7881 0.8159 0.8413 0.8643 0.8849 0.9032 N(z) 0.9192 0.9332 0.9452 0.9554 0.9641 0.9713 0.9772 0.9821 0.9861 0.9893 0.9918 0.9938 0.9953 0.9965 F(z) 1.4367 1.5293 1.6232 1.7183 1.8143 1.9111 2.0085 2.1065 2.2049 2.3037 2.4027 2.5020 2.6015 2.7011 2.8008 2.9005 3.0004 3.1003 3.2002 3.3001 3.4001 3.5001 3.6000 3.7000 3.8000 3.9000 4.0000 4.0 3.9 3.8 3.7 3.6 3.5 3.4 3.3 3.2 3.1 3.0 2.9 2.8 2.7 2.6 2.5 2.4 2.3 2.2 2.1 2.0 1.9 1.8 1.7 1.6 1.5 1.4 1.3 1.2 1.1 1.0 0.9 0.8 0.7 0.6 0.5 0.4 0.3 0.2 0.1 0.0 0.1 0.2 0.3 0.4 0.5 0.6 0.7 0.8 0.9 1.0 1.1 1.2 1.3 1.4 1.5 1.6 1.7 1.8 1.9 2.0 2.1 2.2 2.3 2.4 2.5 2.6 2.7 2.8 2.9 3.0 3.1 3.2 3.3 3.4 3.5 3.6 3.7 3.8 3.9 4.0 0.0000 0.0001 0.0001 0.0002 0.0002 0.0003 0.0005 0.0007 0.0010 0.0013 0.0019 0.0026 0.0035 0.0047 0.0062 0.0082 0.0107 0.0139 0.0179 0.0228 0.0287 0.0359 0.0446 0.0548 0.0668 0.0808 0.0561 0.0686 0.0833 0.1004 0.1202 0.1429 0.1687 0.1978 0.2304 0.2668 0.3069 0.3509 0.4509 0.5069 0.5668 0.6304 0.6978 0.7687 0.8429 0.9202 1.0004 1.0833 1.1686 1.2561 1.3455 0.0981 0.9987 0.0900 0.9993 0.9995 0.9997 0.9998 0.9998 0.9999 0.9999 1.0000 1.0000

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