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Year ending Dividends Repurchases Stock issues 31-Dec-03 $620,250,000 $241,500,000 $840,000 31-Dec-04 730,500,000 309,000,000 1,117,500 31-Dec-05 852,750,000 564,000,000 1,687,500 31-Dec-06 978,750,000 3,697,500,000 2,017,500 31-Dec-07 1,109,250,000 575,000,000

Year ending

Dividends

Repurchases

Stock issues

31-Dec-03

$620,250,000

$241,500,000

$840,000

31-Dec-04

730,500,000

309,000,000

1,117,500

31-Dec-05

852,750,000

564,000,000

1,687,500

31-Dec-06

978,750,000

3,697,500,000

2,017,500

31-Dec-07

1,109,250,000

575,000,000

1,657,500

31-Dec-08

1,293,000,000

729,750,000

2,902,500

31-Dec-09

1,535,250,000

1,127,500,000

3,855,000

31-Dec-10

1,785,750,000

1,303,500,000

2,925,000

31-Dec-11

2,059,500,000

887,250,000

2,332,500

31-Dec-12

2,438,250,000

500,000,000

12,000,500

31-Dec-13

2,844,750,000

1,287,750,000

5,220,000

The current stock price for this firm is $42.15 and they have 2,919,842,000 shares outstanding. Do the following to calculate the cost of equity for this firm:

Calculate the total cash flow to equity for each year, and then find the year-to-year percentage change in the total cash flow to equity.

Using a line graph, graph dividends, repurchases, stock issues, and total cash flow to equity where year is on the x-axis and the cash flow amount is on the y-axis. This graph will give you an idea of how each cash flow to equity component has behaved over the past ten years.

Calculate the compound growth rate in total cash flow to equity over the past 10 years and 5 years separately.

Calculate the average year-to-year % change in total cash flow to equity over the past 10 years and 5 years separately.

Calculate the cost of equity using the Gordon model and each of the four growth rates you calculated in parts (c) and (d). You should have four cost of equities.

In a textbox, give a brief description of what is going on in the data for total cash flow to equity, and identify what you think is the true cost of equity for the firm and why.

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