Questions
Since the computer hard drive was invented in 1956, a con- stantly increasing data storage capacity...

Since the computer hard drive was invented in 1956, a con- stantly increasing data storage capacity has been available at an ever-decreasing cost. Use the historical data of hard drive capacities and prices shown in Figure 3-29 (or download the Excel file named CH03Ex01). Modify the spreadsheet so that it includes a new column containing formulas that calculate a common measure of disk size (GB) and a second new column that computes the cost per GB for each year. (Recall 1 gigabyte = 1,024 megabytes; 1 terabyte = 1,024 gigabytes.) Now, create one line graph to show the cost per gigabyte from the period 1995 to 2016. Create a second line graph to show changes in the size of hard disks across the same period. (Tip: Use the “Hide” function to cover the columns you don’t need for each graph.) Write a brief summary of the trends you found. What factors have contributed to these trends? What are the implications of these trends? 1980 26 MB $5,000 1981 63 MB $2,895 1983 20 MB $3,495 1984 20 MB $2,399 1987 40 MB $1,799 1989 20 MB $899 1995 1.7 GB $1,499 1996 3.2 GB $469 1997 7.0 GB $670 1998 8.4 GB $382 1999 19.2 GB $512 2000 27.3 GB $375 2001 40 GB $238 2002 100 GB $230 2003 120 GB $168 2004 250 GB $250 2006 390 GB $106 2008 1 TB $200 2010 1.5 TB $220

In: Statistics and Probability

(Covering concepts for Chapter 3 and 8) The following attached file presents the annual returns for...

(Covering concepts for Chapter 3 and 8)

The following attached file presents the annual returns for two mutual funds offered by the investment giant Fidelity. The Fidelity Select Automotive Fund invests primarily in companies engaged in the manufacturing, marketing, or sales of automobiles, trucks, specialty vehicles, parts, tires and related services. The Fidelity Gold Fund invests primarily in companies engaged in exploration, mining, processing, or dealing in gold and, to a lesser degree, in other precious metals and minerals.

In a report, use the above information and attached file to

  1. Calculate descriptive statistics to compare the returns of the mutual funds using the Data Analysis Descriptive Box.
  2. Compare and interpret the mean, median and skewness of Fidelity Select Automotive Fund and Fidelity Select Gold Funds.
  1. Compare and interpret the range and the standard deviation of Fidelity Select Automotive Fund and Fidelity Gold Funds.
  2. Discuss the range of each funds returns? Is the range the best descriptive measure? Why or Why not?
  3. Assess reward by constructing and interpreting 95% confidence intervals for the population mean return. What assumption did you make for interval estimates?

Example p. 314/ Note Use standard deviation as a measure of risk!

Year Automotive Gold
2001 22.82 24.99
2002 -6.48 64.28
2003 43.53 32.09
2004 7.11 -9.79
2005 -1.75 40.7
2006 13.33 25.43
2007 0.01 24.93
2008 -61.2 -20.49
2009 122.28 38
2010 46.18 35.25
2011 -26.16 -16.34
2012 26.17 -12.43
2013 46.67 -51.41
2014 2.79 -8.51
2015 0.17 -17.88
2016 -5.83 47.28

In: Statistics and Probability

Year Population in Millions GDP in Trillions of US$ 2014 318.86 16.29 2011 311.72 15.19 2010...

Year Population in Millions GDP in Trillions of US$
2014 318.86 16.29
2011 311.72 15.19
2010 309.35 14.94
2009 306.77 14.54
2008 304.09 14.58
2006 298.38 14.72
2004 292.81 13.95
2003 290.11 13.53
2002 287.63 12.96
2001 284.97 12.71
2000
1999 279.04 12.32
1998 275.85 11.77
1990 249.62 8.91
1989 246.82 8.85
1987 242.29 8.29
1986 240.13 7.94
1985 237.92 7.71
1984 235.82 7.4
1982 231.66 6.49
1981 229.47 6.59
1980 6.5
1979 225.06 6.5
1977 220.24 6.02
1976 218.04 5.73
1975 215.97 5.49
1973 211.91 5.46
1972 209.9 5.25
1964 191.89 3.78
1963 189.24 3.6
1962 186.54 3.42
1961 183.69 3.28
1959 177.83 3.06
1958 174.88 2.92
1957 171.98 2.85
1956 168.9 2.84
1954 163.03 2.61
1953 160.18 2.54
1952 157.55 2.53
1951 154.88 2.4
1950 152.27 2.27
1949 149.19 2
1948 146.63 2.04
1947 144.13 1.96

Above is a CSV file from the file do the following:

(a) Subset the data to include only those from 1947 to 1964.

(b) Fit a linear regression model, M1, to model population as a function of the year using this data from 1947 to 1964.
(c) Predict the population for the missing years 1955 and 1960.
(d) Plot the population versus Year including the predicted values for 1955 and 1960 in the range 1947 to 1964. The predicted values must be annotated (marke

In: Statistics and Probability

The following table contains the historic returns from a portfolio consisting of large stocks and a...

The following table contains the historic returns from a portfolio consisting of large stocks and a portfolio consisting of long-term Treasury bonds over the last 20 years. T-bills returns represent risk-free returns. Analyze the risk-return trade-off that would have characterized these portfolios. The following dataset is also available in Excel format in Module 3 Resources on Canvas. Returns in the dataset are in percents. For example, 31.33 means 31.33% per year.

Year Large Stock Long-Term
T-Bonds
T-Bills
1997 31.33 11.312 5.26
1998 24.27 13.094 4.86
1999 24.89 -8.4734 4.68
2000 -10.82 14.4891 5.89
2001 -11.00 4.0302 3.78
2002 -21.28 14.6641 1.63
2003 31.76 1.2778 1.02
2004 11.89 5.1862 1.20
2005 6.17 3.1030 2.96
2006 15.37 2.2713 4.79
2007 5.50 9.6431 4.67
2008 -36.92 17.6664 1.47
2009 29.15 -5.8278 0.10
2010 17.80 7.4457 0.12
2011 1.01 16.6015 0.04
2012 16.07 3.5862 0.06
2013 35.18 -6.9025 0.03
2014 11.37 10.1512 0.02
2015 -0.19 1.0665 0.01
2016 13.41 0.7039 0.19


a. Estimate the annual risk premium of large stocks and T-bonds, respectively.

b. Estimate the annual volatility of large stocks and long-term T-bonds, respectively.

c. Estimate the Sharpe ratio of large stocks and long-term T-bonds, respectively.

d. Now assume that you have always invested half of your wealth in the stock and the other half in the T-bonds. Estimate the Sharpe ratio of your portfolio.

In: Finance

​India's Current Account. Use the following balance of payments data for India from the​ IMF. What...

​India's Current Account. Use the following balance of payments data for India from the​ IMF. What is​ India's current account balance for years 2007​, 2008​, and 2014​?

Assumptions (millions USD) 2004 2005 2006 2007 2008 2009 2010 2011 2012 2013 2014
Goods: exports 77939 102175 123876 153530 199065 167958 230967 307847 298321 319110 329633
Goods: imports -95539 -134692 -166572 -208611 -291740 -247908 -324320 -428021 -450249 -433760 -415529
     Balance on goods -17600 -32517 -42696 -55081 -92675 -79950 -93353 -120174 -151928 -114650 -85895
Services: credit 38281 52527 69440 86552 106054 92889 117068 138528 145525 148649 156252
Services: debit -35641 -47287 -58514 -70175 -87739 -80349 -114739 -125041 -129659 -126256 -137597
     Balance on services 2640 5241 10926 16377 18315 12540 2329 13487 15866 22393 18656
Income: credit 4690 5646 8199 12650 15593 13733 9961 10147 9899 11230 11004
Income: debit -8742 -12296 -14445 -19166 -20958 -21272 -25563 -26191 -30742 -33013 -36818
     Balance on income -4052 -6650 -6245 -6516 -5365 -7539 -15602 -16044 -20843 -21783 -25815
Current transfers: credit 20615 24512 30015 38885 52065 50526 54380 62735 68611 69441 69786
Current transfers: debit -822 -869 -1299 -1742 -3313 -1764 -2270 -2523 -3176 -4626 -4183
     Balance on current transfers 19793 23643 28716 37143 48752 48762 52110 60212 65435 64815 65603

In: Finance

1) Using the excel data file “US violent crime” which shows the violent crime rate in...

1) Using the excel data file “US violent crime” which shows the violent crime rate in the US from 1960 to 2012:

(20 pts) Make a time series plot of the data

(5 pts each 25 pts total) Determine the following: Mean, Median, Standard deviation, Q1 and Q3. (25 pts)

Make a histogram of the data. Hint the year is not used, you need to determine how many years fall into each of the classes.

(7) What are your thoughts on the time series plot, i.e. trends etc.?

(8) Thoughts on the histogram i.e. shape of distribution etc.?

[Excel sheet]

Year Violent Crime rate
1960 160.9
1961 158.1
1962 162.3
1963 168.2
1964 190.6
1965 200.2
1966 220.0
1967 253.2
1968 298.4
1969 328.7
1970 363.5
1971 396.0
1972 401.0
1973 417.4
1974 461.1
1975 487.8
1976 467.8
1977 475.9
1978 497.8
1979 548.9
1980 596.6
1981 593.5
1982 570.8
1983 538.1
1984 539.9
1985 558.1
1986 620.1
1987 612.5
1988 640.6
1989 666.9
1990 729.6
1991 758.2
1992 757.7
1993 747.1
1994 713.6
1995 684.5
1996 636.6
1997 611.0
1998 567.6
1999 523.0
2000 506.5
2001 504.5
2002 494.4
2003 475.8
2004 463.2
2005 469.0
2006 479.3
2007 471.8
2008 458.6
2009 431.9
2010 404.5
2011 387.1
2012 386.9

In: Statistics and Probability

You receive a year-end statement from your broker that details your stock ownership over the years,...

You receive a year-end statement from your broker that details your stock ownership over the years, and the total gain or loss over the holding period for each. You want to devise a method to make a meaningful comparison of the returns in order to determine which stock performed the best and which performed the worst. The problem is, the holding periods all have different starting and ending dates and are different lengths.

Stock returns
Stock   Buy date   Buy price (P0)   Sell date   Sell price (P1)   Total return
((P1-P0)/P0)
A   1/1/2002   16.00   1/1/2016   25.00   56.3%
B   1/1/2014   87.00   1/1/2015   80.00   -8.0%
C   1/1/2008   26.00   1/1/2014   28.00   7.7%
D   1/1/2001   17.50   1/1/2008   23.50   34.3%
E   1/1/2004   76.00   1/1/2007   68.00   -10.5%
F   1/1/2006   12.00   1/1/2016   13.00   8.3%


What is the best way to compare the returns of these stocks?
   Use the return over the entire holding period for each stock to compare
   Using the total return over the holding period for each stock, take the geometric mean to get the one year average return, and compare
   Find the dollar change of each stock (Sell price minus Buy price) and compare
   Using the total return over the holding period for each stock, take the straight average to get the one year average return, and compare

In: Statistics and Probability

Year Population in Millions GDP in Trillions of US$ 2014 318.86 16.29 2011 311.72 15.19 2010...

Year Population in Millions GDP in Trillions of US$
2014 318.86 16.29
2011 311.72 15.19
2010 309.35 14.94
2009 306.77 14.54
2008 304.09 14.58
2006 298.38 14.72
2004 292.81 13.95
2003 290.11 13.53
2002 287.63 12.96
2001 284.97 12.71
2000
1999 279.04 12.32
1998 275.85 11.77
1990 249.62 8.91
1989 246.82 8.85
1987 242.29 8.29
1986 240.13 7.94
1985 237.92 7.71
1984 235.82 7.4
1982 231.66 6.49
1981 229.47 6.59
1980 6.5
1979 225.06 6.5
1977 220.24 6.02
1976 218.04 5.73
1975 215.97 5.49
1973 211.91 5.46
1972 209.9 5.25
1964 191.89 3.78
1963 189.24 3.6
1962 186.54 3.42
1961 183.69 3.28
1959 177.83 3.06
1958 174.88 2.92
1957 171.98 2.85
1956 168.9 2.84
1954 163.03 2.61
1953 160.18 2.54
1952 157.55 2.53
1951 154.88 2.4
1950 152.27 2.27
1949 149.19 2
1948 146.63 2.04
1947 144.13 1.96

Answer the following question using R:

(a) Use linear regression to estimate the GDP of the missing years 1955 and 1960. Use the Population estimate for the missing years found using M1.

(b) Create a new data frame showing Population and GDP from 1947 to 1964 including the values for 1955 and 1960 predicted by regression models M1 and M2.

(c) Use this data frame (b) to plot the GDP and Population in a scatter plot for the years 1947 -1964, clearly marking the missing years in the original data

In: Economics

For 2019, Chanda is 36, single, and an active participant in a qualified employee pension plan....

For 2019, Chanda is 36, single, and an active participant in a qualified employee pension plan. Determine the maximum Roth IRA contribution that she can make in each of the following cases:

a. Assume that she did not make any contributions to other IRA accounts during the year. When her adjusted gross income for the year is $66,000, Chanda is allowed to contribute $_6,000_ to her Roth IRA.

b. When her adjusted gross income for the year is $125,000, Chanda is allowed to contribute $______ to her Roth IRA.

c. When her adjusted gross income for the year is $139,000, Chanda is allowed to contribute $_0_ to her Roth IRA.

d. When her adjusted gross income for the year is $65,000, and she makes a $3,500 contribution to a deductible IRA account, Chanda is allowed to contribute $_2,500_ to her Roth IRA.

In: Accounting

No matter what your business, to stay in business you have to attract and retain customers....

No matter what your business, to stay in business you have to attract and retain customers. How do you do that? One way is to deliver a quality product or service in a high-quality manner. In other words, it is a combination of what is offered and how it is offered that determines whether a buyer will become a loyal customer. Training is one way to make sure that employees’ technical skills and customer-service skills meet customer expectations. When making a business decision, two basic elements are typically considered: costs and benefits. In the case of training, the issues are: (1) how much does the training reduce costs? and (2) how much does the training increase revenues? If the training sufficiently reduces costs and/or increases revenues, then there is a strong business case to conduct the training. Your ability to identify the potential sources of revenue and costs and to estimate their levels can be an important business skill. It can be the basis by which you can successfully make the case for needed training for your employees.

1) Given your answers to the previous questions (1. How much does the training reduce cost? and 2) How much does the training increase revenues - no data necessary), estimate the combined impact on the bottom line of direct and indirect savings generated by training. Extrapolate this number over a one- or two-year time period.

2) As you have read, training can increase revenue. The revenue could come from increased quality of the customer experience due to the impact of training. Consider, as an example, the following table of customer survey responses before and after training. The number are percentages of customers in each satisfaction category six months before and six months after employees received their training. A key change is a reduction in the "Very dissatisfied-will never return" category of customers, which fel from 15 to 5 percent.

A) What will this 10-percent change mean to the bottom line? Assume that the avergae revenue renerated per month by a customer is $500. Also assume that you have 500 customers.

B) What is the increased revenue due to the training for the past six months?

C) What would be the revenue generated if you had 1,000 customers?

Very dissatisfied-will never return OK, but would return Satisfied- would return
before training 15 15 70
After training 5 15 80

3)  Make assumptions about the costs in each of these direct cost categories and any other direct costs you can think of. Also assume that you can expect a 10-percent reduction in each of these categories. Generate the direct cost savings estimate due to the training. Training can also impact the bottom line by reducing indirect costs. These are costs that may not be obvious, but that are still important. For example, the safety of work processes or equipment can be improved due to training if workers handle materials or equipment more safely. Employee turnover can also be reduced, because of improved job satisfaction due to the training.

4)Assume that training results in a 10-percent reduction in your turnover rate. Also, assume that the cost of a turnover is 1.5 times the departing employee’s salary. For a given average employee salary of your choosing, estimate the reduced costs due to the reduction in turnover.

In: Accounting