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michael norris

michael n.

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! Required information A 4-kg slender rod is welded to the edge of a 3-kg uniform disk as shown. The assembly rotates about A in a vertical plane under the combined effect of gravity and of the vertical force P. Know that at the instant shown, the assembly has an angular velocity of 12ra(d)/(s) and an angular acceleration of 39.00ra(d)/(s^(2)), both counterclockwise. Determine the force P.

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What effect did the influx of money and bidders have on the auction in subsequent years? The bids and prices continued to rise due to increased money supply. The bids and prices stabilized at a constant level. The bids and prices decreased due to reduced demand.

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If you're nervous, it is a good idea to tell the audience so that they will make allowance for you; also you will feel relaxed. O True O False

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3. In this question, you can use a calculator or a computer to compute the maximum error. (a) Find the piecewise linear interpolation for $\sin x$ with the node points $0, \pm \frac{\pi}{6}, \pm \frac{\pi}{3}, \pm \frac{\pi}{2}, \dots$ That is, give a formula for the interpolating piecewise linear function $l(x)$. Compute as precisely as possible, the maximum error of this interpolation. (b) Find the quadratic interpolation polynomial for $\cos x$ with the node points $0, \pm \frac{\pi}{2}$. Compute as precisely as possible, the maximum error of this interpolation in the interval $[ -\frac{\pi}{2}, \frac{\pi}{2}] $.

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1. The following (randomly picked) CZ silicon wafers were processed in conditions that induced high thermal stress. Most developed crystallographic defects in the form of slip lines displayed in the patterns shown below. When chips were fabricated, the location of rejects coincided with the slip lines. a. Why do we see such differences in wafers behavior? b. If the wafers were cut from FZ grown crystal will we see the same results? All bad All good This is the picture of some slip lines that we got in the lab. The next stage of deformation would be wafer warping.

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Question 3 Use the randn function to generate vectors of normalised Gaussian noise (mean 0, variance 1) for 10, 100, 1000, and 10000 points. Use the histogram function to inspect the histogram of each vector. What happens as the number of points in the noisy data increases? Model the equation of a Gaussian function and plot it over the histogram. What can you conclude? Question 4 Assume that on average 5 communications packets arrive at a computer every second. Using the poisspdf function determine the probability that 0 to 10 packets will arrive in any given one second interval. Plot these probabilities on an appropriately labelled graph. Is it possible to model fractional packet arrival using this methodology? Why or why not?

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Use the limit definition to find the slope of the tangent line to the graph of $f$ at the given point. $f(x) = 11 - x^2$, $(2, 7)$

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+\n1\nIs\nwaveform\nVs\ngenerator\n+\n7.071?0\nSINE(0 10 10k)\n10 V PEAK\n7.071 V RMS\nR2\n100\nV\nsamp\n.tran 0 0.5ms 10us 0.01us\nFigure 1. Power Factor Correction Circuit\nVR\n+\n2\n2.4k\nR1\nC1\n+\nL1\n0?F\n39mH\nVL\n-

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Problem 5-1A Perpetual: Alternative cost flows LO P1 [The following information applies to the questions displayed below.] Warnerwoods Company uses a perpetual inventory system. It entered into the following purchases and sales transactions for March. Date Activities Units Acquired at Cost Units Sold at Retail Mar. 1 Beginning inventory 70 units @ $50.40 per unit Mar. 5 Purchase 210 units @ $55.40 per unit Mar. 9 Sales 230 units @ $85.40 per unit Mar. 18 Purchase 70 units @ $60.40 per unit Mar. 25 Purchase 120 units @ $62.40 per unit Mar. 29 Sales 100 units @ $95.40 per unit Totals 470 units 330 units Required: 1. Compute cost of goods available for sale and the number of units available for sale. Cost of Goods Available for Sale # of units Cost per Unit Cost of Goods Available for Sale Beginning inventory 70 units $50.40 $3,528 Purchases: March 5 210 units $55.40 $11,634 March 18 70 units $60.40 $4,228 March 25 120 units $62.40 $7,488 Total 470 units - $26,878

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5. Javier had $305 in his bank account. His bank charges a fee of $7.50 each month that a balance is below $500. If he makes no other deposits or withdrawals, how much money is in Javier's account at the end of three months?

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