Treasury Yield forecast. We used this rate because WACC is used for long-term projects and therefore‚ the longest treasury rate should also be used. b. The market risk premium is the geometric mean of 5.9%. The geometric mean was used‚ as it is a common measure for measuring the results of a portfolio. The geometric mean uses percentages and it is therefore much more accurate than the standard arithmetic mean. c. The Beta that was used to gain a return on equity equivalent to 10.5% was 0.8‚ the
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Geometric period: 900-700 BCE. The earliest form of Greek artistic decoration‚ after the decline of the Minoan and Mycenean cultures‚ is the Geometric period. It is characterized by block form and triangular shapes‚ which represent human forms. Abstract shapes fill the spaces surrounding these figures‚ as in represented in Garner’s “Art through the Ages” page 108 image 5-2‚ Geometric krater form the Dipylon cemetery‚ Athens Greece‚ ca. 740 BCE. As well‚ Bronze statues are simplistic and more
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………………………………………….. (b) ………………………………………….. (Total 4 marks) 2. The population of Bangor is growing each year. At the end of 1996‚ the population was 40 000. At the end of 1998‚ the population was 44 100. Assuming that these annual figures follow a geometric progression‚ calculate (a) the population of Bangor at the end of 1997; (b) the population of Bangor at the end of 1992. Working: Answers: (a) ………………………………………….. (b) ………………………………………….. (Total 4 marks) 3. Mr Jones decides to increase
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value of n. (4) (Total 6 marks) 3. (a) Consider the geometric sequence −3‚ 6‚ −12‚ 24‚ …. (i) (ii) Write down the common ratio. Find the 15th term. (3) Consider the sequence x − 3‚ x +1‚ 2x + 8‚ …. IB Questionbank Maths SL 1 (b) When x = 5‚ the sequence is geometric. (i) (ii) Write down the first three terms. Find the common ratio. (2) (c) Find the other value of x for which the sequence is geometric. (4) (d) For this value of x‚ find (i) (ii) the common ratio;
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below shows some of the formulae entered to generate the spreadsheet above. Extrapolation in terms of a diagram and geometric progressions T8 T16 “T32”“ T64” X According to the theory derived earlier 32 16 16 8 1 ( - 4 T T≈ + T T ) This gives us the so called “extrapolated” value 32 16 16 8 1 " " ( -). 4 T T TT = + Note‚ this is exactly how “T32” was calculated on the previous page. And then 2 2 64 32 16 8 16 16 8 16 8 1 11
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constructing price index number is Consumer Price Index = ∑p0q1 + ∑p1q1 ∑p0q0 ∑p0q1 X 100 2 5. FISHER’S Ideal Index Number: Prof. Irwing Fisher has suggested a compromise between Laspeyre’s and Paasche’s formula by taking geometric mean of these formula. Thus Fisher’s formula for price index is given by Consumer Price Index = ∑p0q1 + ∑p1q1 1/2 X 100
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Core 1 Linear Graphs and Equations For any straight line‚ the gradient (M) is: dy/dx or difference in y/difference in x which is (y2-y1)/(x2-x1) Equation of a line: y=mx+c which is used when the gradient and intercept is known or y-y1=m(x-x1) when the gradient and the co-ordinates (x1‚y1) of a single point that the line passes through is known. You’ll need to learn this equation. [The equation of the line can be kept in this form unless stated in the exam. (reduces error chance) Also
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ETG3031 – GD&T Winter 2013 Test #2 (Chapter 5 to 7) 1. In this drawing‚ which datum is secondary? a. A b. B c. C d. None of the above [pic] 2. Based on the drawing‚ datum B is __________ datum feature. a. A planar b. A centerplane c. An axis d. An invalid [pic] 3. On the drawing‚ datum feature A consists of ________ surface(s). a. 0 b. 1 c. 2 d. None of the above
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J. AMER. SOC. HORT. SCI. 126(4):468–473. 2001. Selection Influences Heritability Estimates and Variance Components for Anthracnose Resistance in Populations Derived from an Intraspecific Cross of Tomato John R. Stommel1 U.S. Department of Agriculture‚ Agricultural Research Service‚ Vegetable Laboratory‚ Plant Sciences Institute‚ Beltsville‚ MD 20705 ADDITIONAL INDEX WORDS. Colletotrichum sp.‚ disease resistance‚ genetics‚ inheritance‚ Lycopersicon esculentum‚ vegetable breeding ABSTRACT. Genetic
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Jasmine Chai Grade 10 196298501 Patterns within systems of linear equations Systems of linear equations are a collection of linear equations that are related by having one solution‚ no solution or many solutions. A solution is the point of intersection between the two or more lines that are described by the linear equation. Consider the following equations: x + 2y = 3 and 2x – y = -4. These equations are an example of a 2x2 system due to the two unknown variables (x and y) it has. In one of
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