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Luba_88 [7]
3 years ago
7

The following accounts and their balances appear in the ledger of Goodale Properties Inc. on June 30 of the current year: Common

Stock, $15 par $594,000 Paid-In Capital from Sale of Treasury Stock 24,400 Paid-In Capital in Excess of Par—Common Stock 15,840 Retained Earnings 932,000 Treasury Stock 12,255 Prepare the Stockholders’ Equity section of the balance sheet as of June 30 using Method 1 of Exhibit 8. Eighty thousand shares of common stock are authorized, and 645 shares have been reacquired. Goodale Properties Inc. Stockholders' Equity June 30, 20XX Paid-In Capital: Common Stock, $45 Par (80,000 Shares Authorized, 13,200 Shares Issued) $ Excess over par Paid-in capital, common stock $ From Sale of Treasury Stock Total Paid-In Capital $ Retained Earnings Total $ Treasury Stock (645 Shares at Cost) Total Stockholders' Equity
Business
1 answer:
Katyanochek1 [597]3 years ago
3 0

Answer:

Explanation:

Particulars                                                                                  Amount

Common stock $15 par value                                                   594,000

Paid-In Capital in Excess of Par—Common Stock                  <u>    15,840</u>

Total Paid-In Capital                                                                  609,840

From sale of Treasury stock                                                24,400

Add: Retained Earnings                                                            932,000

Deduct: Treasury Stock (645 shares)                                 <u>12,255</u>

Total Stockholders' Equity                                                     1,553,985

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Answer:

Ans, The cost of the company’s cost of equity capital using the arithmetic average growth rate is 10.63% and using the geometric average of the growth rate is 10.60%

Explanation:

Hi, this is the equation we need to solve in order to find the company’s cost of equity capital.

r=\frac{Dividend}{Price} +g

As you can see, we almost have everything, the only problem here is "g", its growth rate, so let´s find "g" using the arithmetic average, but first, we need to find the growth rate for every period, the formula is

g=\frac{(FinalDividend-PastDividend}{PastDividend}

Therefore, we need to find 4 g´s, let´s call them g1, g2, g3 and g4:

g1=\frac{(1.98-1.80)}{1.80} =0.10

g2=\frac{(2.05-1.98)}{1.98} =0.0354

g3=\frac{(2.16-2.05)}{2.05} =0.0537

g4=\frac{(2.24-2.16)}{2.16} =0.0370

So the average is:

Average(g)=\frac{0.10+0.0354+0.0537+0.0370}{4} =0.0565

Therefore, the average growth rate is 5.65%

And the company’s cost of equity is:

r=\frac{2.24}{45} +0.0565=0.1063

so, if the average growth rate is found by using the arithmetic average is 10.63%.

Now, let´s find the geometric average

g(average)=\sqrt[4]{(1+0.10)(1+0.0354)(1+0.0537)(1+0.0370)} -1=0.0562

therefore, using the geometric average to find the growth rate, the company’s cost of equity is:

r=\frac{2.24}{45} +0.0562=0.1060

using the geometric average, the company’s cost of equity is 10.60%

Best of luck.

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