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susana martin

susana m.

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3) Question 3 Suppose two villages (A & B) harvest clay from their own separate rivers. Marginal Net Benefits are given in terms of tons of clay: Marginal Net Benefit for Village A $$MNB_A = 300 - 30Q_A$$ Marginal Net Benefit for Village B $$MNB_B = 400 - 20Q_B$$ a. Suppose clay is not scare in either river. How much will each village harvest? (2 pts) b. What will be the benefit to each village? (4 pts) c. Now suppose each village only has 15 tons of clay available in their respective river. How much will each harvest? (2 pts) d. Now suppose the villages share the same river. In order to conserve clay, the government mandates that only 15 tons of clay in total can be harvested. What is the optimal harvest for each of the villages from a social planner's point of view? (4 pts) e. Show graphically why any other allocation of clay among the villages would result in less total benefit than the socially optimal outcome. You do not need to calculate deadweight loss. (2 pts) f. What reasons could a social planner use to justify an allocation other than the one that maximizes total benefit? Give an example of an allocation and how it could be considered 'at least as good' as the efficient allocation. Clearly state the assumptions that lead to this conclusion. (3 pts)

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You work for a company in a competitive market. The minimum of your company’s average cost curve is p. Whenever the price of output drops below p, your boss insists on producing 0 output in the short run. Your boss remembers from a Managerial Economics class that when p < p, the firm should shut down.

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Acid tests were primarily held in Los Angeles. Select one: True False

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Calculate the range, variance, and standard deviation for the following samples. a. 5, 2, 1, 0, 1 b. 1, 7, 6, 6, 4, 0, 4 c. 5, -2, 3, 1, 7, 6, 6, 3, 1 d. 0, 2, 0, 0, -4, 4, -2, 4, 0, -4, 4, -4, 0, -3, -2, -4, 0, 4 Calculate the variance. While either technology or the following formula can be used to calculate the sample variance, for the purposes of this explanation, use technology. The sample variance, $s^2$, for a sample of n measurements is equal to the sum of the squared deviations from the mean divided by (n - 1). The formula for calculating $s^2$ is shown below, where $x_i$ is an individual measurement, $\bar{x}$ is the sample mean, and n is the total number of measurements. $s^2 = \frac{\sum_{i=1}^{n} (x_i - \bar{x})^2}{n - 1}$ Use technology to calculate the variance. The variance is

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A typical rocket engine for an upper stage will have an area ratio ($A_{exit}/A_{throat}$) of about 40. The stagnation conditions at the combustion chamber are $P_0 = 500$ kPa and $T_0 = 2500$ K. The back pressure outside the rocket is 3.125 kPa. Assume an ideal gas with $k = 1.33$ and $R = 200$ J/kg-K. (a) Determine the Mach number and the pressure at the nozzle exit. Also prove that oblique shock waves should be present at the nozzle exit. (b) Schematically draw the nozzle flow including both the given and your calculated properties in (a). (c) For the incident (I) oblique shock wave, determine the ramp angle, the wave angle, and the downstream Mach number. (d) For the reflected (R) oblique shock wave, determine the ramp angle, the wave angle, and the downstream Mach number. (e) Calculate the axial dimension of the two (I & R) oblique shock waves in terms of the nozzle diameter D.

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CNC drilling machine is ? a. Straight line controlled machine ? b. Continuous path controlled machine ? c. Point-to-point controlled machine ? d. Servo-controlled machine The APT word for feed rate is ? a. FEEDRAT ? b. FEDERATE ? c. Fedrate ? d. FEEDRATE

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Question 5 (1 point) One of the following does NOT represent the ground state electron configuration for an atom. Which one? Oa [Ne]$3s^1$ Ob [Ne] $3s^2$ Oc [Ne] $3s^23p^5$ Od [Ne] $3s^23p^3$

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3. [-/15 Points] DETAILS LARCALC11M 13.8.013. MY NOTES Find all relative extrema and saddle points of the function. Use the Second Partials Test where applicable. (If an answer does not exist, enter DNE.) f(x, y) = -4x$^2$ - 2y$^2$ + 4x - 4y + 9 relative minimum (x, y, z) = relative maximum (x, y, z) = saddle point (x, y, z) =

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Q4: Using the DTFT, compute the Linear convolution and Linear correlation between x[n] and h[n] where x[n]= [1 2 3 4] and h[n] = [5 6 7] Note DTFT[x[n]*h[n]] = X(?)H(?) where * is Linear Convolution DTFT[ x[n] Linearly Correlated with h[n]] = X(?)H*(?) where H*(?) is the complex conjugate of H(?)

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A stone is dropped into a lake, creating a circular ripple that travels outward at a speed of 45 m/s. (a) Express the radius r of this circle as a function of the time t (in seconds).

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