"Expected return and standard deviation" Essays and Research Papers

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    AIM: i)To investigate the dependence‚ of the angle of deviation on the angle of incidence‚ using a hollow prism filled one by one with different transparent fluids. APPARATUS REQUIRED: Drawing board White sheets of paper Hollow prism Different liquids(water‚ kerosene‚ oil‚ spirit etc.) Drawing pins Pencil Half meter scale Thumb pins Graph papers A protractor INTRODUCTION: In optics‚ a prism is a transparent optical element with flat‚ polished surfaces that refract light. The

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    Risk and Return

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    (1)Financial assets are expected to generate cash flows and hence the riskiness of a financial asset is measured in terms of the riskiness of its cash flows. (2)The riskiness of an asset may be measured on a stand-alone basis or in a portfolio context. An asset may be very risky if held by itself but may be much less risky when it is a part of a large portfolio. (3)In the context of a portfolio‚ the risk of an asset is divided into two parts: diversifiable risk (unsystematic risk) and market risk

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    Rate of Return

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    ch10 Student: ___________________________________________________________________________ 1. The capital gains yield plus the dividend yield on a security is called the: A. geometric return. B. average period return. C. current yield. D. total return. 2. The expected return on a security in the market context is: A. a negative function of execs security risk. B. a positive function of the beta. C. a negative function of the beta. D. a positive function of the excess security

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    Risk and Return

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    a portfolio beta of .90? a. $0 b. $268 c. $482 d. $543 e. $600 EXPECTED RETURN c 60. You recently purchased a stock that is expected to earn 12 percent in a booming economy‚ 8 percent in a normal economy and lose 5 percent in a recessionary economy. There is a 15 percent probability of a boom‚ a 75 percent chance of a normal economy‚ and a 10 percent chance of a recession. What is your expected rate of return on this stock? a. 5.00 percent b. 6.45 percent c

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    return

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    The SAS System 21:44 Wednesday‚ November 26‚ 2014 Obs date refd_1st_lag refd_1st_diff refd_1st_diff_1st_lag refd_1st_diff_2nd_lag 1 30MAR1990 . . . . 2 29JUN1990 . . . . 3 28SEP1990 . . . . 4 31DEC1990 -0.19835 0.42248 . . 5 29MAR1991 0.22413 -0.16683 0.42248 . 6 28JUN1991 0.05730 -0.20439 -0.16683 0.42248 7 30SEP1991 -0.14709 0.20291 -0.20439 -0.16683 8 31DEC1991 0.05581 -0.02545 0.20291 -0.20439 9 31MAR1992 0.03037 -0.13786 -0.02545 0

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    Risk & Return

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    Risk and Return Assignment Questions 1. Suppose a stock begins the year with a price of $25 per share and ends with a price of $35 per share. During the year it paid a $2 dividend per share. What are its dividend yield‚ its capital gain‚ and its total return for the year? 2. An investor receives the following dollar returns a stock investment of $25: $1.00 of dividends Share price rise of $2.00 Calculate the investor’s total return. 3. Below are the probabilities for the economy’s five

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    Investment and Return

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    Assignment 1. Returns and Risk Estimate and compare the returns and variability (i.e. annual standard deviation over the past five years) of Reynolds and Hasbro with that of the S&P 500 Index. Which stock appears to be riskiest? Reynolds appears to be the riskiest stock based on the returns and variability alone currently holding the highest average return out of two at 1.87%. With their higher return rate over the three they also hold the highest standard deviation of 9.1%‚ which in turn

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    Ch3 returns

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    Returns 1 RETURNS Prices and returns Let Pt be the price of an asset at time t. Assuming no dividends the net return is Pt Pt − Pt−1 −1= Rt = Pt−1 Pt−1 The simple gross return is Pt = 1 + Rt Pt−1 Returns 2 Example: If Pt−1 = 2 and Pt = 2.1 then 2.1 Pt 1 + Rt = = = 1.05 and Rt = 0.05 Pt−1 2 Returns 3 The gross return over k periods (t − k to t) is 1 + Rt (k) := Pt−1 Pt−k+1 Pt Pt ··· = Pt−k Pt−1 Pt−2 Pt−k = (1 + Rt ) · · · (1 + Rt−k+1 ) Returns are • scale-free‚ meaning that they do not depend

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    Expected Transitions

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    Nursey A child will not really know what is going on when they are first brought to a nursery‚ however the child will be excited at first until they realise that their parent/carer is leaving and will not be coming back straight away‚this could make the child become shy‚dismissive upset or even anxious..A child will not trust any of their carers until they a fully settled and are comfortable about where they are and the routine they are following. High school Starting high school is a big time

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    14‚ 14‚ 15‚ 15‚ 16. The mean is 14.0mm.What is the best estimate of the standard deviation? 
 -1mm 5  1000 bananas were collected from a single plantation and weighed.Their masses formed a normal distribution. How many bananas would be expected to be within 2 standard deviations of the mean? 
 -950 6  In a normal distribution‚ what percentage of values fall within ±1 standard deviation of the mean and
±2 standard deviations of the mean? 
 -1= 68% -2=95% 7  The lengths of the leaves of dandelion plants

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