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justin cueto

justin c.

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QUESTION 1 (20 Marks) Assess how integrating Unified Modeling Language (UML) with machine learning enhances the accuracy and efficiency of the system analysis and design process. QUESTION 2 (20 Marks) Discuss the potential advantages and risks of relying on machine learning algorithms in system analysis and design tasks.

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Your answer is partially correct. A camera is supplied with two interchangeable lenses, whose focal lengths are 24.0 and 170.0 mm. A woman whose height is 1.48 m stands 9.20 m in front of the camera. What is the height (including sign) of her image on the image sensor, as produced by (a) the 24.0-mm lens and (b) the 170.0-mm lens? (a) Number -0.0039 Units m (b) Number -2.79E-2 Units m

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For BaF2 Ksp = l.OxJ0-6 . What is the molar solubility ofBaF2 in a solution containing 0.10 M NaF? (A) 6.3x 10-3M (B) I. Ox 10-4M (C) 2.5x I0-5 M (D) !.Ox 10-5 M

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On January 13, 2016, the Powerball Lottery was set to payout $1,500,000,000. The skeptics mocked those who purchased tickets by claiming the following things were more likely to happen to them than winning: 1. Being killed by a vending machine (1 in 112,000,000) 2. Becoming President of the United States (1 in 10,000,000) 3. Dying from being left-handed (1 in 4,400,000) 4. Being struck by lightning (1 in 1,000,000) 5. Getting a royal flush on your first hand of poker (1 in 649,740) However, assume that only ONE winning ticket will be paid (you do not have to share your winnings with others). Based on what we've discussed in class about risk aversion, from a risk neutral standpoint, is this absurd risk worth the return? We know that each ticket costs $2 and the probability of winning each of the following prizes is listed below. Combination Prize Money Odds $1,500,000,000 1 in 292,201,338.00 $1,000,000 1 in 11,688,053.52 $50,000 1 in 913,129.18 $100 1 in 36,525.17 $100 1 in 14,494.11 $7 1 in 579.76 $7 1 in 701.33 $4 1 in 91.98 $4 1 in 38.32 Federal taxes on the gross prize is 25%. Florida charges a ZERO percent state tax on lottery winnings. A description of the payment options is provided below. Assume that the risk free rate of interest is 4%. You can choose to receive a pretax total of $1,500,000,000 over 30 years or $930,000,000 today. Option 1: 30 Annual Annuity Payments Gross Prize: $50,000,000 -25% Federal Tax Rate: -$12,500,000 Annual subtotal $37,500,000 Total after 30 Years: $1,125,000,000 Option 2: One Lump Sum Payment Gross Prize: $930,000,000 -25% Federal Tax Rate: -$232,500,000 Annual subtotal $697,500,000 Total today: $697,500,000 Based on this information, answer the following questions: 1. What is the probability that your ticket will be worthless? 2. What is the certainty equivalent ticket price for a risk neutral investor? How about a risk averse investor? 3. What would the top jackpot payout have to be for a risk neutral investor if the ticket price is $2? What would the top jackpot payout have to be for a risk averse investor if the ticket price is $2? 4. How would you respond as a rational investor? In hindsight, if you know that these odds are 100% accurate (no multiple payouts), is there arbitrage? Would your behavior be risk seeking, risk neutral or risk averse? 1. Assuming you won the $1,500,000,000 jackpot, which payout would be optimal? The lump sum or annuity payment? Use the after tax values from Option 1 and Option 2 above.

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6. Consider the linear transformation $T: P_2 \to P_2$ defined by $T(p(x)) = p(x+1) + p(x-1)$. (a) Find the matrix of $T$ with respect to the standard basis $B = \{1, x, x^2\}$. (b) Use the matrix of $T$ to show that $T$ is invertible. (c) Use the matrix of $T$ to find $p(x) \in P_2$ with $T(p(x)) = x^2$.

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Largest Firms in the Industry Market Share (%) A 20 B 15 C 12 D 8 E 5 F 2 The industry suggested by these data is Multiple Choice an oligopoly. a purely competitive industry. a pure monopoly. a monopolistically competitive industry.

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[LO 1] Transactions in accounting (are) always One-sided Receive something Two-sided Give something

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Question 23 (1 point) _____ is an action of the gluteus maximus (upper portion).

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Design a feed regimen for a 10-year-old pregnant mare having her 4th foal. The feed regimen must consist of forages, grain/concentrate, and supplements for said mare when she is at: - 157 days pregnant - 203 days pregnant - 316 days pregnant For each gestational day given above, provide an explanation on why the feed regimens were chosen. Make sure to specify and describe the forages, grains/concentrates, and supplements used.

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Suppose that $p_1, \dots, p_k$ is a collection of odd prime numbers. Prove that for any $n \ge 0$ that the number $p_1 p_2 \dots p_k + 2^n$ is not divisible by any of $p_1, \dots, p_k.$

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