Answer:
There is a loss of 18,000
Explanation:
In this question, we are asked to calculate the amount of boot in this transaction.
We proceed as follows;
We must identify that to buy one asset, we exchanged one asset with another
Mathematically;
loss or gain = asset given up - Discount received in exchange
From the question we identify the following;
value of asset given up = 225,000 - 195,000 = 30,000
Discount received in exchange = 12,000
Thus, loss or gain is
= 30,000 - 12,000
So, there's a loss of 18,000
Given:
<span>stockton company adjusted trial balance december 31
cash 7,530
accounts receivable 2,100
prepaid expenses 700
equipment 13,700
accumulated depreciation 1,100
accounts payable 1,900
notes payable 4,300
common stock 1,000
retained earnings 12,940
dividends 790
fees earned 9,250
wages expense 2,500
rent expense 1,960
utilities expense 775
depreciation expense 250
miscellaneous expense 185
To determine the total assets, we only have to consider the following:
</span>cash 7,530
accounts receivable 2,100
prepaid expenses 700
equipment 13,700
<span>accumulated depreciation <u> (1,100) </u>
</span>Total assets: 22,930 CHOICE D.
NET INCOME:
fees earned 9,250
<span>wages expense (2,500) </span>
<span>rent expense (1,960) </span>
<span>utilities expense (775) </span>
<span>depreciation expense (250) </span>
<span>miscellaneous expense <u> (185)</u>
</span><span>Net Income 3,580
LIABILITIES AND S.H.E
</span>accounts payable 1,900
<span>notes payable 4,300 </span>
<span>common stock 1,000 </span>
<span>retained earnings 12,940 </span>
<span>dividends (790)
</span>Net Income <u> 3,580</u>
TOTAL LIABILITIES & SHE 22,930
Answer:
Explanation:
Last dividend = $1.85 (D0)
growth rate = 4% (g)
Current year dividend (D1) = 1.85*(1+0.04) = $1.924
r = 12%
Current price = D1/(r-g) = 1.924/(0.12-0.04) = 24.05
Price in 3 years = D4/(r-g) = D0*(1+g)^4/(r-g) = 1.85*1.04^4/0.08 = $27.0529792
Price in 14 years = D14/(r-g) = D0*(1+g)^15/(r-g) = 1.85*1.04^15/0.08 = $41.647
Using a credit card is like borrowing money, while debit cards let you draw directly from your bank account
