XYZ stock price and dividend history are as follows: Year Beginning-of-Year Price Dividend Paid at Year-End 2015 $ 140 $ 4 2016 159 4 2017 132 4 2018 137 4 An investor buys five shares of XYZ at the beginning of 2015, buys another three shares at the beginning of 2016, sells one share at the beginning of 2017, and sells all seven remaining shares at the beginning of 2018. a. What are the arithmetic and geometric average time-weighted rates of return for the investor? (Do not round intermediate calculations. Round your answers to 2 decimal places.)

a. The arithmetic average time-weighted rates of return for the investor is 2.93%, while the geometric average time-weighted rates of return for the investor is 2.08%

b. The total cash flow for each year are as follows:

January 1, 2015 Total Cash Flow  = -$700

January 1, 2016 Total Cash Flow = -$457

January 1, 2017 Total Cash Flow = $156

January 1, 2018 Total Cash Flow = $979

Explanation:

Note: This question is not complete and the data in need are merged together. The complete question with the sorted data is therefore provided before answering the question. See the attached pdf file for the complete question with the sorted data.

The explanation to the answer is now given as follows:

a. What are the arithmetic and geometric average time-weighted rates of return for the investor? (Do not round intermediate calculations. Round your answers to 2 decimal places.)

The formula for calculating each of the arithmetic and geometric return are given as follows:

Arithmetic average return = Sum of returns/ number of years ……………….. (1)

Geometric average return = n * ((1+r1)*(1+r2)*(1+r3)…(1+rn)^(1/n) - 1 .……….. (2)

Where;

n = years 1, 2, 3….

r1, r2, r3…are the returns for year 1, 2, 3….

Return for each year = (capital gains + dividend) / Previous year Beginning-of-Year Price

Where;

Capital gains = Current year Beginning-of-Year Price – Previous year Beginning-of-Year Price

Therefore, we have:

Return for each year = ((Current year Beginning-of-Year Price – Previous year Beginning-of-Year Price) + dividend) / Previous year Beginning-of-Year Price ………………. (3)

Using equation (3), we have:

2016 Return = ((159 - 140) + 4) /140 = 0.164285714285714

2017 Return = ((132 - 159) + 4} /159 = -0.144654088050314

2018 Return = ((137 - 132) + 4) /132 = 0.0681818181818182

Using equation (1), we have:

Arithmetic mean = (2016 Return + 2017 Return + 2018 Return) / 3 = (0.164285714285714 - 0.144654088050314 + 0.0681818181818182) / 3 = 0.0292711481390727, or 2.92711481390727%

Approximating to 2 decimal places, we have:

Arithmetic mean = 2.93%

Using equation (2), we have:

Geometric mean = ((1 + 2016 Return) * (1 + 2017 Return) * (1 + 2018 Return))^(1/3) - 1

Geometric mean = ((1 + 0.164285714285714) * (1 - 0.144654088050314) * (1 + 0.0681818181818182))^(1/3) - 1

Geometric mean = 1.02081923500671 - 1

Geometric mean = 0.02081923500671, or 2.081923500671%

Approximating to 2 decimal places, we have:

Geometric mean = 2.08%

Therefore, the arithmetic average time-weighted rates of return for the investor is 2.93%, while the geometric average time-weighted rates of return for the investor is 2.08%.

b. Prepare a chart of cash flows for the four dates corresponding to the turns of the year for January 1, 2015, to January 1, 2018.

Note: See the attached excel file for the chart of cash flows for the four dates corresponding to the turns of the year for January 1, 2015, to January 1, 2018.

In the attached excel file, Beginning-of-Year Price for January 1, 2015 and January 1, 2016 are used as negative figures because the purchase of stock will result in a cash outflow.

the answer is true.  i do believe this is the answer because of the amount of wrecks people get into each year.  if you double this with avoiding those so said wrecks, that would make you a "skilled" driver.

answer; be sure that the information on file is correct;