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If Yun has been exhibiting behaviors of narcissism, Machiavellianism, and psychopathy, she would be showing signs of ______. Question 11Answer a. high Mach b. low self-esteem c. low self-monitoring d. dark triad

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Rose Stone Limited (RSL) is a broadband provider which receives government assistance to provide broadband to remote areas. RSL invested in a new server at a gross cost of $800,000 on 1 October 2012. The server has an estimated life of ten years with a residual value equal to 15% of its gross cost. TGL uses straight-line depreciation on a time apportioned basis. The company received a government grant of 30% of its cost price of the server at the time of purchase. The terms of the grant are that if the company retains the asset for four years or more, then no repayment liability will be incurred. TGL has no intention of disposing of the server within the first four years. RSL's accounting policy for capital-based government grants is to treat them as deferred credits and release them to income over the life of the asset to which they relate. What is the net amount that will be charged to the operating expenses of RSL in respect of the server for the year ended 31 March 2013? Question 5Select one: A. $28,000 B. $22,000 C. $34.000 D. $10,000

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According to Michael Powell, the discussion of pentatonic scales on American Idol demonstrates: an example of poetic language used to illuminate a piece of music. the use of technical vocabulary to dismiss rather than illuminate a musical performance the importance of using technical vocabulary to describe music the degeneration of musical discourse to lifestyle reporting.

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1. Answer True or False and Justify your answer. a. A directed graph exhibits strong connectivity if and only if, regardless of the starting vertex, a Depth-First Search (DFS) will traverse every vertex in the graph without requiring a restart. b. If all edge weights in a graph are distinct, the shortest path between any two vertices is unique. 2. The following is a directed graph G: V= {a, b, c, d, e, f, g, h, i} E= {(a, b), (a, d), (b, c), (c, a), (d, a), (e, d), (i, f), (f, g), (f, h), (g, h), (h, i)} a. Draw the graph first. b. Starting with node a traverse the graph for drawing a Depth First Search (DFS) spanning tree.

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When 25 grams of naphthalene ($C_{10}H_8$) is placed in 600 grams of $CCl_4$ ($K_f = 30^oC/m$, $T_f = -23^oC$), the freezing point of the solution is approximately is: -32.8C -24.6C -13.2 -9.8

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Problem 7 A force P of 80 kN is applied in the plane xy to the beam show on the figure. The material has a Young's modulus E = 200 GPa and a Poisson's ration v = 0.3. DO NOT CONSIDER THE CRACK FOR a) b) c) and d). a) Is this a plane stress, plane strain or full 3D stress problem? b) At points C (on neutral axis y = 0) and K (at y = -40 mm), calculate the stresses and draw a cube showing the stresses. USE A 3D CUBE. c) Compute and write the strain tensor at point C. d) Draw the 3D Mohr circle at point K. Indicate the magnitude of principal stresses and maximum shear stress. e) Calculate the maximum magnitude of the force P when a 16 mm crack is introduced at K. Consider a material with a fracture toughness of 77 MPa sqrt(m) . Axial stress: sigma = N/A A = 3200 mm^2 Bending stress: sigma = -My/I I = 1.7x10^6 mm^4 Shear stress: tau = V/(2I) * (80^2/4 - y^2) I = 1.7x10^6 mm^4 * dimensions for y in mm where N = axial force, V = shear force, M = bending moment, y = distance from the neutral axis.

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Tools Help er 12 Saved Help Save & Selling price per unit Variable cost per unit Plastic injection molding machine processing time required to produce one unit Pounds of plastic pellets per unit Required: Ski Guard Golf Guard Fishing Guard $ 200 $ $ 300 $ $ 255 $ 60 $ $ 140 $ $ 55 2 minutes 5 4 minutes minutes 7 pounds 4 pounds 8 pounds 1. If we assume that the total time available on the plastic injection molding machine is the constraint in the production process, how much contribution margin per minute of the constrained resource is earned by each product? 2. Which product offers the most profitable use of the plastic injection molding machine? 3. If we assume that a severe shortage of plastic pellets has required the company to cut back its production so much that its new constraint has become the total available pounds of plastic pellets, how much contribution margin per pound of the constrained resource is earned by each product? 4. Which product offers the most profitable use of the plastic pellets? 5. Which product has the largest contribution margin per unit? Complete this question by entering your answers in the tabs below. Required 1 Required 2 Required 3 Required 4 Required 5 < Prev 3 of 4 Next >

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In class, we discussed the application of the two-dimensional wave equation $\frac{\partial^2 u}{\partial x^2} + \frac{\partial^2 u}{\partial y^2} - \frac{1}{v^2} \frac{\partial^2 u}{\partial t^2} = 0$ (1) in polar coordinates $(r, \varphi)$ to vibrations of a circular membrane of radius $a$, as sketched in Fig. 1(a). We found the spatial shapes of various normal modes of vibrations and their characteristic frequencies $\omega$. /a (a) (b) /a /a (c) Figure 1: Schematically: (a) Circular membrane, (b) Semi-circular membrane, (c) Quarter- circular membrane. (a) In this problem you are asked to analyze the normal modes of vibrations of semi-circular and quarter-circular membranes of the same radius $a$, as sketched in Figs. 1(b) and (c), respectively. The membranes are rigidly supported along the thick lines in Fig. 1. (b) In your analysis, clearly delineate the differences with the classroom example of Fig. 1(a). Specify the spatial shapes of various normal modes and their frequencies $\omega$. (c) Compare, in particular, the lowest possible vibrational frequencies for all membranes of Fig. 1 and order them from lower to higher values.

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(b) $\frac{dy}{dx} = \sin(2x) - y\tan(x) - 1$, $y(0) = -1$. (c) y'' + 6y' + 34y = 5e^{-3x}$, $y(0) = 0$ and $y'(0) = 5$. (d) y' - \frac{y}{2} - 2\sin(3t) = 0$ where $y(0) = 1$. (e) $\frac{1}{2x - 4}\frac{dy}{dx} - e^{-y} = 0$ where $y(1) = 2$.

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(Angular momentum) Define the angular momentum operator by L = r x p. where r = (r1, r2, r3) and p = (p1, p2, p3). (a) Show that L = 2p3 - p23 L = 3p - 31 L3 = p - p2. (1) b) Using the commutation relation [x, p] = h (2) show that [Li, L] = hL3 [L2, L] = zhL1 [L3, L] = ihL2. (3) (c) Deduce further that [Li, L2 + L3 + L3] = 0 (4) for each i = 1, 2, 3. (d) Show that if, in three dimensions, H = p2 + Vr / 2m. where r = x1^2 + x2^2 + x3^2 and p = p1^2 + p2^2 + p3^2, then L generates a symmetry of H for all i = 1, 2, 3, that is [L, H] = 0.

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michael m.