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6.1.9 Suppose a statistical model is given by $\{f_1, f_2\}$, where $f_i$ is an $N(i, 1)$ distribution. Compute the likelihood ratio $L(1|0)/L(2|0)$ and explain how you interpret this number.

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3. What if instead the production function was given by: $Q = min\{20L, 15K\}$ (a) Would we consider this technology to be relatively labor-intensive or capital-intensive? Explain. (b) Does the production function display increasing, decreasing, or constant returns to scale? Please show with algebra by increasing inputs by a fixed factor $\theta$. (c) Derive the equation of the isoquants corresponding to $Q = 16$, $Q = 9$, and $Q = 4$. Draw them on an isoquant map, placing $L$ on the horizontal axis and $K$ on the vertical axis. Label the axes and the output levels. (d) Derive the equation of the Marginal Product of Labor ($MP_L$), assuming $K = \bar{K}$. (e) Derive the equation of the Marginal Product of Capital ($MP_K$), assuming $L = \bar{L}$. (f) Derive the equation of the Marginal Rate of Technical Substitution of Labor for Capital ($MRTS_{LK}$). (g) If we need to fill an order for 100 ditches, what is the minimum amount of hours of labor you would hire? How would this number change if the production function were given by $Q = min\{50L, 50K\}$?

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Describe the direction of sensory input and motor commands relative to the spinal cord.

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Exercise 2 Let $f: \mathbb{R}^2 \rightarrow \mathbb{R}$ be a harmonic function. Show that the function $g$ defined everywhere but at the origin by $g(x, y) = f\left(\frac{x}{x^2 + y^2}, \frac{-y}{x^2 + y^2}\right)$

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[10] A bond issued on January 1, 2020 will mature on December 31, 2033 with face value $ 3000, coupon rate 5% and YMT=3%. (a) [4] Find the purchasing price of the bond on January 1, 2020. (b) [3] Find the full price of the bond on March 10,2020 (using actual/actual). (c) [3] Find the clean price of the bond on March 10, 2020 (using actual/actual).

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Is the following action or situation a violation of the AICPA Code of Professional Conduct? Poirot and Lemon (a real estate broker) formed a partnership to develop real estate. Lemon is a 20% managing partner, and Poirot and three other individuals are limited partners who own the remaining 80% of the partnership. Lemon obtained financing from a bank where Poirot is the partner on the audit engagement. A. No. B. Yes, because the accounting firm and its audit partners own more than 25% of the real estate partnership. C. Yes, because the accounting firm and its audit partners own more than 50% of the real estate partnership. Reset Selection Question 7 of 8 1 Points Is the following action or situation a violation of the AICPA Code of Professional Conduct? Lavery (not a CPA) owns 90% of a real estate partnership and is the managing partner, CPA Poirot owns 10% of the real estate partnership. Poirot is the audit manager for the bank where Lavery recently obtained a loan. A. Yes. B. No, because the CPA owns less than 25% of the real estate partnership. C. No, because the CPA owns less than 50% of the real estate partnership. Reset Selection

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58 Lopez Company reported the following current-year data for its only product. The company uses a periodic inventory system, and its ending inventory consists of 600 units--200 from each of the last three purchases. January 1 Beginning inventory March 7 Purchase July 28 Purchase October 3 Purchase December 19 Purchase Totals 300 units 640 units 1,280 units 1,160 units 720 units 4,100 units $ 6.00 $ 6.25 $ 6.50 $ 6.80 $ 8.90 $ 1,800 4,000 8,320 7,888 6,408 $ 28,416 (a-d) Determine the cost assigned to ending inventory and to cost of goods sold for the following. (e) Which method yields the highest net income? Complete this question by entering your answers in the tabs below. Req A to D Req E Determine the cost assigned to ending inventory and to cost of goods sold for the following. (Do not round intermediate calculations and round your answers to 2 decimal places.) (a) Specific identification (b) Weighted average (c) FIFO (d) LIFO Ending Inventory Cost of Goods Sold Req E > Prev 1 of 42 Next >

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• Problem 2 The Towers of Hanoi Problem is often used as an example when teaching recursion. Six disks of different sizes are piled on a peg in order by size, with the largest at the bottom. There are two empty pegs. The problem is to move all the disks to the third peg by moving only one at a time a never placing a disk on top of a smaller one. The second peg may be used for intermediate moves. Write a recurrence equation considering n disks to determine the number of moves done, and solve it to determine the complexity of the algorithm.

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You have a 20 mg/mL BSA stock solution and you want a 1 liter solution of 1 Î¼g/mL. a. How much of your 20 mg/mL stock do you need to use in mL? ____ mL b. How much total BSA do you have in your 1 liter solution in mg? ____ mg Please show working for part b.

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Write a brief report about the inventory cost flow method and receivable management methods of Amazon in Amazon's annual report in 2018.

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