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Life Cycle Pricing-(20 Points Each) Cougar Fabricators plans to introduce a new machine next year. This product has a Four-year production life and an estimated target demand of 35 units quarterly. The product will be produced 12 weeks per quarter (or 48 weeks per year). Cougar Fabricators estimates the following costs: Direct materials will be $20,000 per unit. Setup costs will be $1,750 per set up, thirteen (13) setups will be required per week. Specialized equipment must be rented for $25,000 per week. 3rd Party Quality inspection performed each quarter at $10,000 per quarter. Random Compliance Inspector (1) will oversea the shop operation 1 week per quarter at $95.50 per hour; this one inspector will have oversight of all of the employees during this work week and work the same hours of the employees for the given week. Engineering and Design costs are estimated to be $250,000 Research and development costs are estimated at $450,000 Labor will be paid at $78 per hour. Twelve (12) employees will be assigned to this product and each employee will work 37.5 hours per week on the product. They will work at this rate during the entire production life of the product Disregard the taxes that are due. Instead use the gross payroll for this line. Cougar Fabricators uses cost-plus pricing whereby the selling price of each of its products is3.75 percent of the life-cycle costs. Determine the selling price of the product. Show your work, show all of your variables of the problem and calculate everything within excel to see the formulas you use to come up with your answers

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Question 23 1 pts Freshly fermented beer is lagered, meaning it is treated with potassium metabisulfate. O true O false

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Compared with hang time on Earth, hang time on the Moon would be $g_{moon} < g_{earth}$ a) the same. b) less. c) greater.

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1. Draw the resonance forms of the ascorbic acid radical to show why it is a good free radical inhibitor. HO OH OH HO Ascorbic acid (vitamin C) ? HO HO OH

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Class Management | Help Homework 9 Begin Date: 10/29/2023 12:01:00 AM -- Due Date: 11/11/2023 11:59:00 PM End Date: 11/12/2023 10:59:00 AM (7%) Problem 6: You give a crate of mass $m = 1.00 \text{ kg}$ an initial speed of $v_i = 4.00 \text{ m/s}$ up an incline of $\theta = 18.7^\circ$. The crate then slides along the incline, reaches a spring of spring constant $k = 81.9 \text{ N/m}$, and compresses the spring by $\Delta x = 15.0 \text{ cm}$ before stopping. 25% Part (a) Assuming there is no friction, what is the distance, $d$, in meters, along the incline that the crate slides? d = m sin() cos() tan() cotan() asin() acos() atan() acotan() sinh() cosh() tanh() cotanh() ? ( 7 8 9 E 4 5 6 1 2 3 0 + Degrees Radians Submit Hints Hints: 0% deduction per hint. Hints remaining: 2 Feedback: 0% deduction per feedback. 25% Part (b) What distance, $d_s$, in meters, had the crate moved when it just touched the spring? 25% Part (c) If there were friction between the crate and incline, which of the options below would be the correct equation for the magnitude of the kinetic friction force? 25% Part (d) If there were friction between the crate and incline, what value of the coefficient of kinetic friction would stop the crate after it travels a distance, $d_s$, stopping just before it begins to compress the spring?

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Answers the following questions: 1) Show that $\int_0^1 x^2 P_{n+1}P_{n-1}dx = \frac{n(n+1)}{(2n+3)(4n^2-1)}$ 2) Evaluate: $\int_{-1}^1 x^3 P_4(x)dx$ (Hint: $P_3(x) = \frac{1}{2}(5x^3 - 3x)$) 3) Solve in terms of Bessel functions: $x^2y'' + \frac{d}{dx}(xy) + (x^2 - \frac{5}{4})y = 0$, $y(\frac{\pi}{2}) = 0$, $y'(\frac{\pi}{2}) = -1$ 4) Show that $\int_0^{\pi} \sqrt{\pi x} J_{\frac{1}{2}}(x)dx = \sqrt{2}$ 5) Show that $y = x^n J_n(x)$ is a solution of the differential equation: $xy'' + (1 - 2n)y' + xy = 0

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Texts: A bond with a face value of $1,000 has a current yield of 7.0% and a coupon rate of 9.0%. a) If interest is paid annually, what is the bond's price? b) If the bond is selling at $960, is its yield to maturity more or less than 9.0%?

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Texts: The velocity of a particle moving along the x-axis varies with time according to v(t) = A + Bt^(-1), where A = 1.58 m/s and B = 0.24 m. A) What is the acceleration of the particle as a function of time? B) What is the acceleration of the particle in m/s^2 at t = 2.41 s? C) What is the position of the particle in meters at t = 2.41 s if it is at the origin at t = 0.77 s?

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Scoring: Your score will be based on the number of correct matches. There is no penalty for incorrect matches. Match each of the following stockholders' equity concepts to the most appropriate term. Clear All Equity account reflecting shares "owed" to stockholders cash dividend Shares of common stock that were issued and then reacquired by a company date of record treasury stock Owners of this class of stock are entitled to receive dividends first Stock Dividends Distributable Cash distribution of a company's earnings to stockholders preferred stock All work saved.

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Martha is viewing a distant mountain with a telescope that has a 120-cm-focal-length objective lens and an eyepiece with a 2.0 cm focal length. She sees a bird that's 66 m distant and wants to observe it. To do so, she has to refocus the telescope. Part A By how far must she move the eyepiece in order to focus on the bird? Express your answer to two significant figures and include the appropriate units.

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jose manuel p.