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pedro ellison

pedro e.

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The number of pets owned by twelve randomly chosen students are 0 0 1 3 1 4 1 2 2 0 1 2 1 What is the median of the observations? O 0 O 1 O 1.5 O 2.25

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The cost of capital is used as the _______ in determining the NPV of a project.

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Which one of the following best describes fundamental risk? O A stock is overpriced but your fund does not allow you to engage in short sales. O Your models indicate a stock is mispriced but you are not sure if this is a real profit opportunity or a model input error. O You buy a stock that you believe is underpriced and the underpricing persists for a long time, hurting your short term results. O A stock is trading in two different markets at two different prices. No new data to save. Last checked at 9:46pm

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if the suitcase has an initial velocity down the ramp of va = 10 ft/s andthe coefficient of kinetic friction along AB is Hk = 0.2.

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Find an equation for the line with the given properties. 6) Parallel to the line $y = -4x$; containing the point $(3, 3)$

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Q1. The shortest path problem For the network given below, choose node 6 as the source. Use the Dijkstra algorithm to find the shortest distance from node 6 to all other nodes. You need to present all details of iterations, similar to the steps discussed in the class.

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QUESTION (4) Consider the common source amplifier circuit on the right. Determine the mid-band gain $A_M$ and the upper 3dB frequency $f_H$. (20 points) Given: $R_1//R_2 = 4.7 \text{ M}\Omega$ $R_D = 15 \text{ k}\Omega$ $g_m = 1 \text{ mA/V}$ $C_{gs} = 1 \text{ pF}$ $C_1 = \infty$ $C_3 = \infty$ $R_{source} = 100 \text{ k}\Omega$ $R_L = 15 \text{ k}\Omega$ $r_o = 150 \text{ k}\Omega$ $C_{gd} = 0.4 \text{ pF}$ $C_2 = \infty$

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Consider the following neural network. W11 W12 W21 X W22 Layer 1 W31 W32 Layer 2 W12 W22 y Assume there are no activation functions and so each neuron functions as a linear combination of the inputs. The output of layer 1 is $a_1$ and that of layer 2 is $a_2$. The final output is $y$. Come up with a transformation matrix $W$ for the vector $x$ that produces the variable $y$ such that: $Wx = y$

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Fluids of viscosities $\mu_1 = 0.15 \text{ N} \cdot \text{s/} \text{m}^2$, $\mu_2 = 0.5 \text{ N} \cdot \text{s/} \text{m}^2$, and $\mu_3 = 0.2 \text{ N} \cdot \text{s/} \text{m}^2$ are contained between two plates (each plate is $1 \text{ m}^2$ in area). The thicknesses are $h_1 = 0.5 \text{ mm}$, $h_2 = 0.25 \text{ mm}$, and $h_3 = 0.2 \text{ mm}$, respectively. Find the steady speed V of the upper plate and the velocities at the two interfaces due to a force $F = 100 \text{ N}$. Plot the velocity distribution.

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Question 9 (2 points) Listen In an insurance settlement for a physical injury, a court awarded Ms. Stevenson \$100,000 for past two years' loss of wages of \$4000 per month plus interest on the lost wages to the end of the two years. What effective rate of interest has the court allowed on the lost wages? Hint: you are looking for the annually compounded rate.

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