Numerade

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A very long, straight wire carries a constant current. The magnetic field at a perpendicular distance d from the wire and far from its ends varies with distance d according to $d^2$ $d^1$ $d$ $d^3$ $d^2$

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An increase in the government's budget deficit shifts the supply of loanable funds curve O leftward and decreases the real interest rate. O leftward and increases the real interest rate. O rightward and decreases the real interest rate. O rightward and increases the real interest rate.

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Which One is True ? Group of answer choices Sales Revenues Less Cost of Goods Sold equals Gross Profit When Computing Total Physical Units, we must know the percent complete of the Ending WIP units Conversion Costs are the Sum of Manufacturing Overhead and Direct Materials Total Work In Process Costs less Cost of Goods Manufactured equals End Finished Goods Costs

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Which client(s) should the nurse place on the list for potentially requiring moderate sedation? Select all that apply. reduction of dislocated shoulder suture placement in an anxious pediatric client appendectomy emergency cesarean birth for a fetus in distress closed reduction of a displaced forearm fracture colonoscopy to evaluate rectal bleeding

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Find the absolute extrema of the function on the closed interval: f(x) = x^3 - (3/2)x^2, [-5,2] minimum (x,y) = (◻) maximum (x,y) = (◻) [2 Points] DETAILS MY NOTES LARCALC Find the absolute extrema of the function on the closed interval: f(x) = x^3 - (3/2)x^2, [-5,2] minimum x,y maximum xy

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Alleles are pair of controlling factors in genes and both have equal dominance. O True O False

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(c) Like Amazon, Apple also owns thousands of patents. Briefly discuss how one can leverage text mining against Amazon and Apple's patents to evaluate whether the two companies are close in terms of their innovation across different technological areas. [6 points] Your SHORT answer: (d) Tech giants such as Amazon and Apple have a great power in the market. Provide two sources through which tech giants generate such market power. Your SHORT answer: [2 points] Source 1: [2 points] Source 2: 7. IBM owns a large portfolio of software patents. In mid-2000, IBM announced that it created a pool of patents where (1) anyone can use the technology of such patents for free and (2) people who use the technology of such patents without license are not subject to litigation from IBM. As a result, this action stimulated new open-source software introductions by entrepreneurial firms. [8 points] (a) What is the problem IBM aims to address by taking this action? [4 points] Your SHORT answer: (b) List one benefit that IBM may gain from this action. [2 points] Your SHORT answer: (c) List one cost that IBM may incur from this action. [2 points] Your SHORT answer:

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Solve the problem. Give the exact answer (simplified). 14) Evaluate: $\int_0^{\pi^2/2} \frac{2\sin\sqrt{2x}\cos\sqrt{2x}}{3\sqrt{2x}} dx$

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Let $u = \begin{bmatrix} -2 \\ -9 \end{bmatrix}$ and $v = \begin{bmatrix} 6 \\ -4 \end{bmatrix}$. Find $-2u + 5v$.

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Texts: Application of Laplace Transform and Fourier Transform Homework 6 (Application of Laplace Transform in circuit analysis) Q1) The circuit shown in part (a) is driven by an input voltage source Uin(t), and its output is taken across the 3 resistor. The input waveform is depicted in (b): It starts out as a 15 V dc level that had existed for a long time prior to t = 0, it then experiences a momentary drop down to zero volts at t = 0, followed by a slow recovery towards its earlier level. The waveform of the output voltage is shown in part (c). Analyze the circuit to obtain an expression for Uout(t), in order to confirm that the waveform in c) is indeed correct. R = 2 L = 2H a + Dout(t) R = 5 R = 3 C = 0.1F b a) Time domain in(V) Dout (V) Input t0 15(1 - e^(-2t)) V Output 10(1 - e^(-2t)) (s^2 + 2s + 1) 2 - (b) Waveform of vin(t) (c) Waveform of dout(t) Hint1: Do not forget to find the initial conditions of L and C by considering them in steady state at t = 0 20 W iL(0) = 3 A USS + I recommend that you always draw the circuit right before the 15V @ t = 0 393 Dout(0) t = 0 to find the Vc(0-) and i(0-) like given below. Vc(0-) = 9V dVc/dt|t=0- Hint2: Do not find the differential equation and then try to convert it to the Laplace Transform. Instead, first draw your circuit in Laplace Transform (same as you did in using Phasor Analysis method). By that I mean you need to have something like below: LiL(0-) - 6sL = 2s - 2 a + 10 sC bC(0-) b (e) s-domain

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rodrigo r.