The following table reports a portion of the annual returns (in percent) for these two funds from 2000–2016. Data for Case Study 3.2 Returns (in percent) for Janus Funds Year Balanced Overseas 2000-2.16-18.57 2001-5.04-23.11 2002-6.56-23.89 2003-13.74-36.79 2004-8.71-18.58 2005-7.75-32.39 2006-10.56-47.21 2007-10.15-27.76 2008-15.22-52.75 2009-24.28-78.12 2010-7.83-19.28 2011-1.44-32.78 2012-13.07-12.42 2013-19.72-12.1 2014-8.46-13.72 2015-0.60-8.55 2016-4.51-6.91 In a report, use the sample information to 1. Calculate measures of central location to describe the similarities and the differences in these two funds’ returns. 2. Calculate measures of dispersion to assess the risk of each fund. 3. Calculate and interpret measures of correlation between the two funds.

When data consist of percentages, ratios, compounded growth rates, or other rates of change, the geometric mean is a useful measure of central tendency. For n data values, the geometric mean, assuming all data values are positive, is as follows. To find the average growth factor over 5 years of an investment in a mutual fund with growth rates of 8.7% the first year, 11.5% the second year, 15.2% the third year, 3% the fourth year, and 7.1% the fifth year, take the geometric mean of 1.087, 1.115, 1.152, 1.03, and 1.071. Find the average growth factor of this investment. (Round your answer to four decimal places.)

The "Dogs of the Dow" are the stocks listed on the Dow with the highest dividend yield. The following table shows the top 10 stocks of the "Dogs of the Dow" list for 2021, based on their performance the preceding year. Symbol Company Price ($) as of 12/31/2020 Yield as of 12/31/2020 CVX Chevron 84.45 6.11% IBM IBM 125.88 5.18% DOW Dow 55.50 5.05% WBA Walgreens 39.88 4.69% VZ Verizon 58.75 4.27% MMM 3M 174.79 3.36% CSCO Cisco 44.39 3.24% MRK Merck 81.80 3.18% AMGN Amgen 229.92 3.06% KO Coca-Cola 54.84 2.99% You decide to make a small portfolio consisting of a collection of 6 of the top 10 Dogs of the Dow. (a) How many portfolios are possible?   portfolios (b) How many of these portfolios contain DOW but not MMM?   portfolios (c) How many of these portfolios contain at most one stock priced above $100?   portfolios

Please help question 101

A portfolio's value increases by 20% during a financial boom and by 7% during normal times. It decreases by 14% during a recession. What is the expected return on this portfolio if each scenario is equally likely?

In a table of “Sales as a % of Moving Average” over a 5-year period the adjusted average of the four entries for Quarter I is 160 (the seasonal index for Quarter 1).  Actual sales in Quarter 1 were 4000 dollars.  What is the de-seasonalized value of sales in Quarter 1? _____

Historical returns. Calculate the arithmetic average return of U.S. Treasury bills, long-term government bonds, and large-company stocks for 1988 to 1997. Which had the highest return? Which had the lowest return? On the left side, click on the Spreadsheet Leaming Aid to see Table 8.1-Year-by-Year Returns, 1950-1999. What is the average return of U.S. Treasury bills for 1988 to 1997? |% (Round to two decimal places.)

The economic dynamism, which is the index of productive growth (in dollars) for countries that are designated by the World Bank as middle-income are in following table ("SOCR data 2008," 2013):  Table:   Economic Dynamism ($) of Middle Income Countries 25.8057 37.4511 51.915 43.6952 47.8506 43.7178 58.0767 41.1648 38.0793 37.7251 39.6553 42.0265 48.6159 43.8555 49.1361 61.9281 41.9543 44.9346 46.0521 48.3652 43.6252 50.9866 59.1724 39.6282 33.6074 21.6643     Compute a 95% confidence interval for the mean economic dynamism of middle-income countries by answering the following questions: (i)  Determine sample mean x :i  Determine sample mean x : Enter in decimal form to nearest ten-thousandth.  Do not enter units of measure.  Examples of correctly entered answers: 0.0015     0.0000     136.7000       99.0070        36.9128   (ii)  Determine sample standard deviation s : Enter in decimal form to nearest ten-thousandth.  Examples of correctly entered answers:  0.0001…

How do you calculate the benchmark daily returns of weightings 60% IWV, 20% EFA, and 20% AGG.

The table below contains real data for the first two decades of AIDS reporting. Year # AIDS cases diagnosed # AIDS deaths Pre-1981 91 29 1981 319 121 1982 1,170 453 1983 3,076 1,482 1984 6,240 3,466 1985 11,776 6,878 1986 19,032 11,987 1987 28,564 16,162 1988 35,447 20,868 1989 42,674 27,591 1990 48,634 31,335 1991 59,660 36,560 1992 78,530 41,055 1993 78,834 44,730 1994 71,874 49,095 1995 68,505 49,456 1996 59,347 38,510 1997 47,149 20,736 1998 38,393 19,005 1999 25,174 18,454 2000 25,522 17,347 2001 25,643 17,402 2002 26,464 16,371 Total 802,118 489,093 Graph "year" versus "# AIDS cases diagnosed" (plot the scatter plot). Do not include pre-1981 data. Perform linear regression. Write the equations. (Round your answers to the nearest whole number. Round r to four decimal places.) (a) Linear Equation: 9 - (b) a = (c) b= (d) (e) n-