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alexis torres

alexis t.

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Question Find $k'(x)$ if $k(x) = -\frac{e^{-2x^2}}{4x^4}$. Provide your answer below: $k'(x) = \Box$ Content attribution FEED

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Use synthetic division to simplify (5x^(6)-26x^(5) x^(4) 19x^(3) 4x^(2) 4x 5)/(x-5) Write your answer in the form q(x) (r)/(d(x)), where q(x) is a polynomial, r is an integer, and d(x) is a linear polynomial. Simplify any fractions.

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Premium on Bonds Payable is a(n) Blank______ account. Multiple choice question. contra liability contra asset liability expense

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Challenges in Managing Risk and Capital for Banks in the Post-Crisis Era

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Rain drops are filling up a water trough. The trough has a smaller bottom than the opening at its top. The height of the water in the trough is a function of the volume of water in the trough. The graph of this function is increasing and concave up a straight line with positive slope. increasing and concave down

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\begin{tabular}{|c|c|c|c|c|} \hline\( x \) & \( y \) & \( x y \) & \( x^{2} \) & \( y^{2} \) \\ \hline 7.2 & 20 & 144 & 51.84 & 400 \\ \hline 4.0 & 41 & 164 & 16 & 1681 \\ \hline 7.3 & 17 & 124.1 & 53.29 & 289 \\ 5.5 & 35 & 192.5 & 30.25 & 1225 \\ \hline 6.8 & 25 & 170 & 46.24 & 629 \\ \hline 6.0 & 31 & 186 & 36 & 961 \\ \hline 5.4 & 38 & 205.2 & 29.16 & 1444 \\ \hline 3.6 & 50 & 180 & 12.96 & 2500 \\ 8.4 & 15 & 126 & 70.56 & 225 \\ \hline 7.0 & 19 & 133 & 49 & 361 \\ 9.0 & 14 & 126 & 81 & 196 \\ \hline \end{tabular} \[ \sum x=70.2 \quad \sum y=305 \quad \sum x y+1750.8 \quad \sum x^{2}=476.3 \quad \sum y^{2}=9907 \] \[ \begin{array}{l} r=\frac{n(\Sigma x y)-(\Sigma x)(\Sigma y)}{\sqrt{n\left(\Sigma x^{2}\right)-(\Sigma x)^{2}} \cdot \sqrt{n\left(\Sigma y^{2}\right)-(\Sigma y)^{2}}} \\ r=\frac{11(1750.8)-(70.2)(305)}{\sqrt{11(476.4)-(70.2)^{2}} \cdot \sqrt{11(9907)-(305)^{2}}} \\ r=-0.9659 \approx-0.966 \end{array} \]

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Which of the following technique is a moist heat sterilization technique? pasteurization autoclaves Bunsen burner stterilization boiling

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assessment 2014 which included depreciation of $400,000. At the end of 2013 (year of Assessment 2013) the assets and costs and written down values were as indicated below. Hi Pro Ltd. Cost and WDDV of Assets at 31 Dec 2014 able[[ASSETS,COST $,WDV $],[Industrial Buildings,30,000,000,20,500,000 assessment 2014 which included depreciation of $400,000. At the end of 2013 (year of Assessment 2013) the assets and costs and written down values were as indicated below. Hi Pro Ltd. Cost and WDDV of Assets at 31 Dec 2014 ASSETS COST $ WDV$ Industrial Buildings 30,000,000 20,500,000 Plant and Machinery 260,000 200,000 Office equipment, Furniture & Fixtures 1,000,000 700,000 Motor Vehicles: Car#1actual $16,000,3 yr.old 6,400 (Notional) 4,000 Car# 2 (actual $30,000, 1 yr old) 6,400 (Notional) 5,600 Truck #1 Truck # 2 2,400,000 2,000,000 1,500,000 Computers with Printers 600,000 330,000 During 2014 disposals were: Assets Disposal proceeds Truck#1 $1,750,000 Car #1 (original cost ($16,000)$8,000 During 2024 the following acquisitions/ extensions were made: Assets Addition : a concrete block and steel extension 6,000,000 was added to the industrial buildings New bagging equipment 4,000,000 Purchase of car #3 2,000,000 Required a. Prepare Work sheet using tables showing calculations (28 marks) b. Input results on S04 -Schedule 2 (39 marks) c. Show the summary of capital allowances. (5 marks) d. Show the Tax adjusting statement -Year of Assessment 2015 (6 marks) NB. Assume all purchases occurred Jan 1, 2014

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1. Evaluate \frac{2c}{a} for $a = 8$ and $c = 15$. a) \frac{15}{4} b) \frac{215}{8} c) \frac{16}{15} d) \frac{17}{8} 2. Translate to an algebraic expression: The product of 8 and some number. a) $8 + n$ b) $8n$ c) $\frac{n}{8}$ d) $8 - n$ 3. Which inequality has the same meaning as $x \ge -3$? a) $x > -3$ b) $3 \le -x$ c) $x = -3$ d) $-3 \le x$ 4. Find the absolute value: $|-0.9|$. a) $-\frac{10}{9}$ b) $-0.9$ c) $\frac{10}{9}$ d) $0.9$ 5. Find the reciprocal: -6. a) $-\frac{1}{6}$ b) $6$ c) $\frac{1}{6}$ d) $36$

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Determine whether the series is convergent or divergent by expressing $s_n$ as a telescoping sum. If it is convergent, find its sum. (If the quantity diverges, enter DIVERGES.) $\sum_{n=1}^{\infty} \frac{24}{n(n+3)}$

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