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    (ASW : Ch 2, Qn 49) 8. Recall the Innis Investments problem. Letting x1 = units purchased in the stock fund x2 = units purchased in the money market fund leads to the following formulation: Min 8x1 + 3x2 s.t. 50x1 + 100x2 < 1,200,000 Funds available 5x1 + 4x2 > 60,000 Annual income x2 > 3,000 Units in money market x1, x2 > 0 Obtain and use the computer solution to answer the following: a. What is the optimal solution, and what is the minimum

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    6)(2x + 6). x times x is x2. An important tool to use now would be the FOIL method, so we will take (2x + 4)(2x + 4) and create 4x2 + 16x + 16. Right off the bat we notice that we have like terms. So we will add x2 to 4x2 to get 5x2. This will create 5x2 + 16x + 16 = 4x2 + 24x+ 36. Now we will use the subtraction property to get 5x2 – 4x2 + 16x – 24x + 16 – 36 = 0, however we still have like terms, so because 5x2 is a like term with -4x2 we will add them together to get x2. We will also combine 16x

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    definition of vector space must be proven. If Laws 3-10 are proven to be true, then is a vector space. This paper will show the proof of Laws 3 – 10. Proof of Law 3 - The Commutative Law : Let vectors X and Y in be represented by: where x1, x2, y1, and y2 are real numbers. by substituting coordinate form of vectors by the definition of vector addition by commutativity of addition of real numbers by the definition of vector addition by substituting vector form of coordinates Since

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    Introduction Abies magnifica and Abies procera, often referred to as red fir and noble fir, are two closely related evergreen coniferous tree species residing in moist soils at mid and high elevations of western North America (Zavarin et al. 1978). Ranging from 10-20 centimeters in sizes, these two firs are distinguished by their “hockey-stick” structured needles among their genus (Parker 1963). Red fir, in particular, has the subgroups California red firs and intermediate Shasta red fir (Mathiasen

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    in an infeasible solution to an integer linear programming problem. Answer Selected Answer: False Correct Answer: False . Question 3 2 out of 2 points If we are solving a 0-1 integer programming problem, the constraint x1 ≤ x2 is a conditional constraint. Answer Selected Answer: True Correct Answer:

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    INVESTMENT STRATEGY REPORT Submitted to J. D. Williams, Inc. By Mizar Gonzalez Industrial Engineering Department Southern Polytechnic State university 404-519-2792 February 20, 2008 EXECUTIVE SUMMARY This report is our recommendation for an optimal investment strategy that would allow J. D. Williams, Inc. to maximize the annual yield of an investment of $800,000 in a diversified portfolio of funds. To find the investment that would result in the greatest annual yield

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    Results The mean attitudinal sore of all 25 respondents towards the Aaron Hernandez murder trial was 71. As can be seen in Table 2 below, this mean falls in the undecided category. The sample standard deviation of the scores was 11.74. The distribution of the 25 scores is seen as well. The two most frequently scored categories are undecided and unfavorable. The category with the fewest respondent is favorable. TABLE 2: Distribution of Scores Attitude Categories Score Range Frequency Very Favorable

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    150 units of Product 1. Which of the following constraints enforces this condition? X1 −150Y1 ≥0 If a company selects Project 1 then it must also select either Project 2 or Project 3. Which of the following constraints enforces this condition? X1−X2−X3≤0 Which of the following is a goal of decision analysis? Help individuals make good decisions The decision with the smallest expected opportunity loss (EOL) will also have largest EMV Expected regret is also called EOL. The minimum EOL in

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    Essay on Infinite Surds

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    | INFINITE SURDS | Ria Garg | | The purpose of my investigation is to find the general statement that represents all values of k in an infinite surd for which the expression is an integer. I was able to achieve this goal through the process of going through various infinite surds and trying to find a relationship between each sequence. In the beginning stages of my investigation I came across the sequence of ` a1= 1+1 a2= 1+1+1 a3 = 1+1+1+1 While looking at the sequence

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    -(LIBOR+0.5%)+(LIBOR-x1)-10.7% = x1+11.2% 2. Morgan receives the following amount as fees: -(LIBOR-x1)+(LIBOR-x2)+10.7%-10.7% = x1-x2. Note: As stated in the case (footnote #2 on page 362) this fee can be anywhere between 8 basis points and 37.5 basis points. 3. Rabobank receives following amount semi annually: -(LIBOR-x2)+10.7%-10.7% = x2-LIBOR i.e. it will give out LIBOR – x2. From exhibit 3 the following is also given: 4. Since Goodrich has BBB- credit rating it could raise capital

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