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michael martin

michael m.

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What is the formula to calculate the static equivalent force from an instant deflection when a mass is dropped onto a simply supported beam whereby the position of the dropped mass is not central on the beam. The dropped height is 0.6m and the position is 0.5m from the end of 1.2m span beam. The mass is 25kg, the modulus of elasticity is 200GPa and the second moment of area is 7.74 x 10^-6m^4, please calculatethe static equivalent force

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QUESTION 3 Hyperkalemia: A. can be a sign of kidney failure. B. increases the heart rate. C. rarely is a serious problem. D. None of these is correct.

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Ch 6 Quiz Savod You recelved no credit for this question in the previous attempt. 2 A manufacturing company that produces a single product has provided the following data concerning its most recent month of operations: \begin{tabular}{lr} Selling price & \( \$ 131 \) \\ Units in beginning inventory & 0 \\ Units produced & 3,320 \\ Units sold & 2,890 \\ Units in ending inventory & 430 \\ Variable costs per unit: & \( \$ 45 \) \\ Direct materials & \( \$ 15 \) \\ Direct labor & \( \$ 7 \) \\ Variable manufacturing overhead & \( \$ 19 \) \\ Variable selling and administrative expense \\ Fixed costs: & \( \$ 92,960 \) \\ Fixed manufacturing overhead & \( \$ 28,900 \) \end{tabular} The total gross margin for the month under absorption costing is: Multiple Choice \( \$ 104,040 \)

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A wheel has radius 0.16 m. Starting from rest, the wheel rotates with a constant angular acceleration of magnitude 0.500 rev/s$^2$ about an axis at its center that is perpendicular to the wheel. What is the tangential acceleration of a point on the rim of the wheel after the wheel has rotated through 4.00 rev?

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Let $\mu_1$ and $\mu_2$ represent the population means and let $\mu_d = \mu_1 - \mu_2$. A test will be made of the hypotheses $H_0: \mu_d = 0$ versus $H_1: \mu_d > 0$. Part 1 of 4 (a) Compute the differences. Sample 1 21 17 18 25 12 19 15 16 23 24 Sample 2 22 15 23 21 11 18 19 10 14 17 Difference -1 2 -5 4 1 1 -4 6 9 7 Part: 1 / 4 Part 2 of 4 (b) Compute the test statistic. Round your final answer to at least three decimal places The test statistic is

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Find the derivative of the function using the definition of derivative. g(x) = √3x State the domain of the function. (Enter your answer using interval notation.) Domain of g(x): [0, ∞) State the domain of its derivative. (Enter your answer using interval notation.) Domain of g'(x): (0, ∞)

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Convert the integer variable numOunces to the double variable numPounds using implicit conversion in Java.

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QUESTION 2 Table Q2 shows the hypothetical metal D and metal E are completely soluble in liquid and solid state in phase diagram system. The melting temperature for metal D and metal E are 650°C and 1800°C, respectively. Table Q2 Composition (wt% E) Solidus Temperature (°C) Liquidus Temperature (°C) 10 700 900 20 750 1180 30 800 1300 40 850 1380 50 890 1450 60 950 1490 70 1000 1550 80 1190 1600 90 1400 1650 a) Construct the phase diagram in a piece of graph paper and label all points, lines and areas. b) For alloy containing 60 wt% D, determine the phase(s) present, chemical composition(s) and weight fraction of phase(s) at temperature 1000°C. c) Sketch and label the cooling curve at 60 wt% D. (12 marks)

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An item is regularly priced at $33. It is on sale for 85% off the regular price. Use the ALEKS calculator to find the sale price.

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2 * the value of L13 is (5 ????) H 12 H 11.4 H 13.4 H 16 H 9.5 H 8 None

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