Numerade

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Name something that consumers would pay a larger share of a tax implemented.

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A scoop of ice cream has a density of 0.56 grams per cubic centimeter and a volume of 250 cubic centimeters. Calculate its mass. Write your answer as a whole number. $ \square $ grams

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When tax code changes increase investment incentives, the _____ for loanable funds curve shifts to the _____. This results in a(n) _____ in the interest rate and a(n) _____ in investment.

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some of the parameters assessed using the glasgow coma scle are a. motor responses b. vital responses c. verbal responses d. pupillary responses

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Which of the following matrices are invertible? Select all correct answers. Find the inverse of matrix A defined by [-2 0 -7 -1]. Use the matrix tool to enter your answer. Use fractions when necessary.

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The MRTS (marginal rate of technical substitution) is defined as: A. The additional output gained by increasing one unit of input. B. The cost of substituting one input for another. C. The rate at which one input can be reduced for every one-unit increase in another input, keeping output constant. D. The ratio of marginal products of two inputs.

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Problem #3: (25 pts) - SHOW YOUR WORK! Consider the feedback control system shown below, where $G(s) = \frac{1}{s+2}$ a) Determine the control coefficients K and $K_h$ to achieve a maximum overshoot of 0.25 (or 25%) and a peak time of 1 second. Also, report damping ratio ($\zeta$) and undamped natural frequency ($\omega_n$) of the system. b) Using the coefficients found in (a), calculate the exact rise time, and 2% settling time. c) Plot the response of the control system (CLTF) in MATLAB/Simulink and, by marking on the plot, show that the response of the system has satisfied the expected transient response specifications i.e. maximum overshoot, peak time, rise time, and settling time.

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F 6 kN 9 kN G 4 kN H J 6 kN 2 m 1 m 1 m A B C D E 1.5 m 1.5 m 1.5 m 1.5 m If force F = 15 kN, what are the forces for each beam and at each support? Use the system of equations approach to solve. Show your node equations and A, x, and b matrices. Hint: A bit of initial inspection should enable you to eliminate a couple of nodes/beams and simplify the problem a bit.

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Optimus Prime Toys Company specializes in making toys based on Transformers and Decepticons characters. The annual fixed cost for the company is $22,000 and the variable cost per toy is $7. The price is related to demand according to the following equation: v = 1500 - 10p. Calculate the following and write the result in the space provided below: 1. What is the nonlinear profit function (Z) for Green Bay? Simplify the terms as much as possible. 2. What is the derivative of the profit function? Simplify the terms as much as possible. 3. What is the optimal price (p)? 4. What is the optimal volume (v)? 5. What is the optimal profit value (Z)?

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Nonideal Watkins-Johnson Converter. You solved the ideal Watkins-Johnson converter in the previous homework. Assume the inductor has a series $r_L$ and the source has a series $r_s$. Derive the relationship between $V_o$ and $V_s$.

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f-tima b.