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A balanced three-phase wye-connected load is connected to a balanced three-phase wye-connected voltage. a) Sketch and with complete labels the equivalent circuit of the three-phase system. b) Prove that the magnitude of the line current is $\sqrt{3}$ times the phase current and the phase angle for the line current is lagging the phase angle of the phase current by 30 degree.

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(FIFO Supplement) The following information relates to the Cutting Department of Kittina Company for the month of February. Kittina uses a FIFO process costing system. All materials at Kittina are added at the beginning of the production process. Number of units Percentage complete with respect to conversion Work in process, February 1..... 18,000 10% Units started into production..... 160,000 Work in process, February 28..... 7,000 40% On February 1, the work in process inventory account contained $55,620 of material cost and $123,120 of conversion cost. Cost per equivalent unit for February was $3.10 for materials and $7.50 for conversion costs. 40. What total amount of cost should be assigned to the units completed and transferred out during February? A. $1,743,300 B. $1,812,600 C. $1,814,040 D. $1,922,040

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10. Write the solution set of the given homogeneous system in parametric vector form.\n\na) \n$x_1 + 3x_2 + x_3 = 0$\n$-4x_1 - 9x_2 + 2x_3 = 0$\n$-3x_2 + 6x_3 = 0$\n\nb) \n$x_1 + 3x_2 - 5x_3 = 0$\n$x_1 + 4x_2 - 8x_3 = 0$\n$-3x_1 - 7x_2 + 9x_3 = 0

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Zach's firm markets preplanning services for a mortician. He finds that most of his target market.

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b) $\sum_{i=1}^{n} i \binom{n}{i} = n2^{n-1}$

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Globalization is criticized because it increases the power of supranational organizations over nation-states. governments to own enterprises. nation-states to regulate markets and reduce competition. unskilled labor to form labor unions.

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Please provide the complete text for further examination and correction.

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1. What test would indicate a problem with carbohydrate metabolism? Which would indicate kidney failure? 2. A patient's urine has a pH of 9.0. Would you consider this a normal pH for urine. 3. A patient is diabetic. What would you expect when a Clinitest strip is placed in the patient's urine? 4. What is the normal value of specific gravity and what does it signify? 5. What information does urine color give you?

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What payment is required at the beginning of each month for 5 years to repay a loan of $25 000.00 at 6.0% compounded monthly? No decimals Answer: 562 Owning a circus is an expensive business. Last time I looked, big top circus tents were $25000 on Craig's List. If I can save $1500 per month at 9% compounded semi-annually how many months will it take me to get that big top? Round UP to the nearest month.

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This problem illustrates the concept of the Eddington luminosity of a star. The Eddington luminosity is that luminosity at which the radiation pressure at the photosphere matches the hydrostatic pressure of the atmosphere. As stars get more massive they can become hot enough to reach and even the Eddington luminosity. When that happens, they can blow away their outer layers. This problem offers a heuristic illustration of this effect under the assumption of a very simple opacity law. (a) Consider the outer layers of a star, near the photosphere. The dominant contribution to the pressure is radiation pressure. The star is in hydrostatic equilibrium and outward heat transport is accomplished by radiative diffusion. Show that, under these conditions the luminosity of the star is related to its mass and the opacity by $L_* = L_{Edd} = \frac{4\pi c G M_*}{\kappa}$ (6) (b) Assuming that the opacity near the photosphere is dominated by electron scattering (in a fully-ionized gas), $\kappa = \kappa_e = 0.4 \text{ cm}^2 \text{ g}^{-1}$, find the minimum mass of a star that exceeds the Eddington limit. (c) In the same spirit as above, assuming that the opacity near the photosphere can be parameterized in terms of the temperature as $\kappa = 1.3 \times 10^{16} T^{-7/2} \text{ cm}^2 \text{ g}^{-1}$ (where $T$ is in Kelvin), find the minimum mass of a star that exceeds the Eddington limit.

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