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richard lester

richard l.

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Determine the critical points of the function (1) 79:59 \[ f(x)=\left\{\begin{array}{ll} x^{3}+6 x^{2} & \text { if } x \leq 0 \\ x^{2}-4 x & \text { if } x>0 \end{array}\right. \] in the interval \( [-7,7] \). \[ \begin{array}{l} \text { A }(-4,32),(0,0),(2,-4) \\ \text { B }(-7,63),(-4,0),(0,0),(2,0),(7,10) \\ C(-4,0),(0,0),(2,0) \\ \text { D }(-7,63),(0,0),(7,21) \end{array} \]

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The time span between recognition of the need for a policy change and the legislation being signed into a law is known as: a. implementation lag. b. signal lag. c. recognition lag. d. impact lag.

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C++ compilers require a program file with the extension _____. .ccc .c .cpp .c++

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If a good has few substitutes, its demand is more elastic than for a good with many substitutes less elastic than for a good with many substitutes ? Previous No r

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Step 5 We have found the following complementary function for the given differential equation. $y_c = c_1e^{-x/2} + c_2e^{x/2}$ We have also found that for $y_1 = e^{-x/2}$, $y_2 = e^{x/2}$, $u_1 = -\frac{xe^{x/2}}{4} + \frac{e^x}{4}$ and $u_2 = \frac{x^2}{8}$, a particular solution for the equation is given by $y_p = u_1y_1 + u_2y_2$. Use the fact that $y = y_c + y_p$ is the general solution of the nonhomogeneous differential equation to solve. y(x) = $c_1e^{-x/2} + c_3e^{x/2} + (\frac{1}{8})x^2e^{x/2} + (-\frac{1}{4})xe^{x/2} + \frac{e^{x/2}}{4}$ Step 6 We have found the general solution as follows and are given initial conditions. Note that like terms have been combined and $c_2$ replaced by $c_3$. y(x) = $c_1e^{-x/2} + c_3e^{x/2} + \frac{x^2e^{x/2}}{8} - \frac{xe^{x/2}}{4}$ To find particular solution, we first need the derivative of y(x). y'(x) = $(?)c_1e^{-x/2} + (?)c_3e^{x/2} + (?)x^2e^{x/2} + (?)xe^{x/2} + (?)e^{x/2}$

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Find (C_{T}), (Q_{T}), (Q) on each (C) and (V) across each (C). Please explain thoroughly. Thank you!

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b) BuzzMart Inc. issued a 30-year, 7% coupon interest rate, $1 000 par value bond that pays interest semi-annually. The required return is currently 6%. Compute the value of the bond. c) Tsuz Industries has paid a dividend of $3.50 per share for the past year (DO = $3.50). The Chief Finance Officer expects the dividend to grow at a rate of 5% per annum for the foreseeable future. Assume investors require a rate of return of 12%. (i) Calculate the current price of the stock. (ii) If the stock currently trades at $53, would you buy it? d) Rainbow Airways is in the 40% tax bracket. Information on the company's debt, preferred stock and common stock are as follows: Debt The company can issue bonds at a yield to maturity of 8.25%. Preferred Stock The company can sell 9% preferred stock at its $55 per share par-value. Floatation costs are $5 per share. Common Stock Price per share is currently $50. Dividends are projected at $4 per share next year with a dividend growth rate of 5%. There are no floatation costs. (i) Calculate the cost of debt. (ii) Calculate the cost of preferred stock. (iii) Calculate the cost of common stock. (iv) Rainbow Airways' capital structure is 20% debt, 40% preferred stock and 40% common stock. Calculate the weighted average cost of capital (WACC).

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Given the following problems, decide what type of optimization technique, from those presented in the lectures, you would use? Justify your decision. In answering, describe your choice of representation and the operators that you would use. 1- Minimize a function that has n real varible

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A 3.50 L sample of gas is enclosed in a container with an initial pressure of 850 mm Hg. Using Boyle's law discussed in section 12.2, determine which of the final pressures will result in an increase in volume and which will result in a decrease in volume. (a) Final pressure is 913 mm Hg (b) Final pressure is 806 mm Hg (c) Final pressure is 0.944 atm (d) Final pressure is 124 kPa Increase in volume: (a). Decrease in volume: (b), (c) and (d). Increase in volume: (b), (c) and (d). Decrease in volume: (a). Increase in volume: (a) and (d). Decrease in volume: (b) and (c). Increase in volume: (a) and (b). Decrease in volume: (c) and (d). Increase in volume: (b) and (c). Decrease in volume: (a) and (d).

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Question 9 write the equation of the line through (-4,7) and (2,1).

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