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angela meadows

angela m.

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Orange Corp. has two divisions: Fruit and Flower. The following information for the past year is available for each division: | | Fruit Division | Flower Division | |-----------------------|----------------|-----------------| | Sales revenue | $ 840,000 | $ 1,260,000 | | Cost of goods sold and operating expenses | 630,000 | 945,000 | | Net operating income | $ 210,000 | $ 315,000 | | Average invested assets | $ 2,100,000 | $ 1,750,000 | Orange has established a hurdle rate of 6 percent. Required: 1-a. Compute each division's return on investment (ROI) and residual income for last year. 1-b. Determine which manager seems to be performing better. 2. Suppose Orange is investing in new technology that will increase each division's operating income by $126,000. The total investment required is $1,800,000, which will be split evenly between the two divisions. Calculate the ROI and residual income for each division after the investment is made. 3. Determine whether both managers will support the investment. Complete this question by entering your answers in the tabs below. Compute each division's return on investment (ROI) and residual income for last year. (Enter your ROI answers as a percentage rounded to two decimal places, (i.e., 0.1234 should be entered as 12.34%.)) | | Fruit Division | Flower Division | |-----------------------|----------------|-----------------| | ROI | | | | Residual Income (Loss) | | |

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The values of the LaPlace transform variable, s, that cause a transfer function to become infinite are known as O Poles O Points of inflection O Zeros O First-order responses

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7. You are called to the scene of a motor vehicle collision where the unrestrained driver has gone "down and under". Which of the following injuries would you MOST likely expect to find? Head injuries. Cervical spine injuries. Thoracic spine injuries. Lower extremity injuries.

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For the series given below, apply the divergence test. If the divergence test proves that the series diverges, state so. Otherwise, indicate that the divergence test is inconclusive.\\ $ \sum_{n=1}^{\infty} \frac{n}{2n^2 - 1} $\\ diverges, inf\\ Format for the answer:\ for A, write diverges or inconclusive\ for b, write the value\ Sample answer:\ 1. diverges, inf\ 2. inconclusive, 0\ If the value is a rational number, type in this sample format: 5/6\ If the value is a radical number, convert to two decimal formal round-off to two decimal places. Sample: 1.78\ If the value is , type in this format: inf

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Solve the following system of equations by using the inverse of a matrix. ⎧ ⎪ ⎨ ⎪ ⎩ − 2 x + 5 y − 5 z = − 40 − 8 x + 7 y − 4 z = − 64 − 3 x + 4 y − 3 z = − 33

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Bacteria, Archea, and fungi are all prokaryotes. ? True ? False

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The "future value" of a sum of money refers to

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Figure Q4 is a floor plan of a restaurant. G H I A Exterior doorway F B Exterior doorway D C ? Figure Q4 I E J K (a) With reference to Figure Q4, is it possible to start from room A, travel through every interior doorway of the restaurant exactly once, and end at room B? If it is possible, construct such a path. If it is not possible, you may add or delete ONE interior doorway so that it is now possible to start from room A, travel through every interior doorway of the restaurant exactly once, and end at room B. Construct such a path. [20 marks] (b) Construct a circuit that starts from room A, travels through every interior doorway of the restaurant exactly once, and ends at room A by adding an extra edge to connect any 2 vertices in your graph in 4 (a). [5 marks]

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5. (15 points) A thin metal disk with conductivity $\sigma$, radius $a$, and thickness $d$ is placed in a uniform magnetic field oriented parallel to the axis of the disk. Show that, if the field changes in time according to the equation $B = B_0 \sin(\omega t)$, where $B_0$ is a constant vector, the instantaneous power dissipated in the disk as a consequence of induced currents is given by: $P = (1/8) \sigma \pi \omega^2 a^4 d B_0^2 (\cos \omega t)^2$. Assume that the conducting disk obeys Ohm's law and begin by demonstrating that the power, $P$, can be written as $P = \int V \cdot \mathbf{J} \, d\tau$, where the integral is over the volume of the disk.

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QUESTION 7 Reverse the order of integration for $\sum_{0}^{1} \sum_{3y}^{3} e^{x^{2}} dx dy$ (5)

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