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matthew decker

matthew d.

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A stock just paid an annual dividend of $1.1. The dividend is expected to grow by 10% per year for the next 4 years. The growth rate of dividends will then fall steadily from 10% after 4 years to 4% in year 8. The required rate of return is 12%. Attempt 1/5 for 10 pts. Part 1 What is the value of the stock if the dividend growth rate will stay 4% forever after 8 years? Submit Attempt 1/5 for 10 pts. Part 2 In 8 years, the P/E ratio is expected to be 10 and the payout ratio to be 80%. What is the value of the stock when using the P/E ratio? Submit

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Simplify. Express your answer as a single fraction in simplest form. (cd^(3))/(3)+d+6 Submit

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Current of 12A flows through electric heater operating on 120V. What is heater's resistance?

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Simplifying the following expression. $(13 + 9i) + (39 - 7i)$

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What tissue type is A indicating? dense irregular connective What functional tissue type is B indicating? exocrine

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Find the particular solution for the initial value problem.\\ $\frac{dy}{dx} = (y-5)^2e^{x-7}; y(7) = 6$ \\ y =

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Six of the DAS-II subtests were translated into American Sign Language and administered to 35 children who were deaf or hard of hearing. The 35 children obtained a mean score on the Nonverbal Reasoning Ability cluster that was in the Average range.

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Q1 (a) Consider the operational-amplifier circuit shown in Figure Q1. R3 is C2 i2 i1 R1 A i4 B R2 + ei C1 eo i3 Figure Q1 Assume both op-amps are ideal and the input/output voltages are e¡ and eo. R1, R2 and R3 are resistors and C1 and C2 are capacitors. (i) Obtain currents i1, i2, i3, i4 and i5 for the circuit shown in Figure Q1. Take node voltages at point A as ea. [5] (ii) Find ea in terms of R2, C2 and eo. [2] (iii) Derive the transfer function, Eo(s)/Ei(s) of the operational-amplifier circuit shown in Figure Q1. [7] (i) Determine the transfer function when R1 = R2 = 100 k?, R3 = 1 M?, C1 = 10 µF and C2 = 5 µF. [3] (b) What practical considerations should be taken into account if you were to implement the circuit described in part (a)? [3]

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Assume we have a constant cost industry. Suppose that each firm has total cost TC(q) = 200 + 20q + 8q^2, and marginal cost MC(q) = 20 + 16q. The market demand curve is QD(P) = 10,000 - 50P. In class, we have shown that in a long-run perfectly competitive equilibrium, each firm manufactures 5 units, and that the equilibrium price is equal to 100. We have also shown that in a long-run equilibrium, 1,000 firms operate. Now, consider a demand shock so that the new market demand curve is given by QD(P) = 15,000 - 62.5P. What is the new long-run equilibrium price and individual quantity? How many firms operate in the new long-run equilibrium?

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11.Solve using KCL. 20 mA 15 k? 25 k? 25 mA 10 k? 5V 10 k? 10 k? 5 k? 5 k? 4V

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