Answer:
$2 billion
Explanation:
Foreigners spend $7 billion on U.S net exports
Americans spend $5 billion on imports
Therefore the value of U.S net exports can be calculated as follows
= $7 billion-$5billion
= $2 billion
Hence the value of U.S net exports is $2 billion
Answer:
AAA = (8000)
STOCK BALANCE = 0
AEP = 2000
Explanation:
-----------------AAA-------- stock basis---------AEP
Beg. Bal--- 2000 - - - - 10,000 - - - - - - 6,000
Distribution (2000) - - - - (2000) - - - - - (4000)
Balance - - - 0 - - - - - - - 8000 - - - - - - 2000
LTCG - - - 2000 - - - - - 2000 - - - - - - - - 0
Balance - -2000 - - - - - 10,000 - - - - - - 2,000
Loss - - - (10000) - - - - (10000) - - - - - - - 0
Ending - - (8000) - - - - - 0 - - - - - - - - - 2000
ENDING BALANCE :
AAA = (8000)
STOCK BASIS = 0
AEP = 2000
Beg. bal = beginning balance
LTCG = Long term capital gain
Answer:
$739.72 ≈ 739.72
Explanation:
we can use an excel spreadsheet and the present value function to calculate the expected price of each bond ⇒ =PV(rate,nper,pmt,fv,[type])
- fv = $1,000
- pmt = $1,000 x 7.25% x 1/2 = $36.25
- nper = 60
- rate = 10% / 2 = 5%
- present value = ?
=PV(5%,60,36.25,1000) = -739.72 since excel calculates the initial investment, it is always negative, so we just change the sign.
Answer:
P0 = $51.9956 rounded off to $52.00
Explanation:
The two stage growth model of DDM will be used to calculate the price of a stock whose dividends are expected to grow over time with two different growth rates. The DDM values a stock based on the present value of the expected future dividends from the stock.
The formula for price of the stock today under this model is,
P0 = D0 * (1+g1) / (1+r) + D0 * (1+g1)^2 / (1+r)^2 + ... + D0 * (1+g1)^n / (1+r)^n + [ (D0 * (1+g1)^n * (1+g2) / (r - g2)) / (1+r)^n ]
Where,
- D0 is the dividend today or most recently paid dividend
- g1 is the initial growth rate which is 20%
- g2 is the constant growth rate which is 8%
- r is the required rate of return
P0 = 2.5 * (1+0.2) / (1+0.15) + 2.5 * (1+0.2)^2 / (1+0.15)^2 +
2.5 * (1+0.2)^3 / (1+0.15)^3 +
[(2.5 * (1+0.2)^3 * (1+0.08) / (0.15 - 0.08) / (1+0.15)^3)
P0 = $51.9956 rounded off to $52.00
Answer: c. To reduce the balances of revenue and expense accounts to zero so that they may be used to accumulate the revenues and expenses of the next period.
Explanation:
Closing entries are the journal entries that are made at the end of an accounting period in order to be able to transfer temporary accounts to the permanent accounts.
The primary purpose of closing entries is to reduce the balances of revenue and expense accounts to zero so that they may be used to accumulate the revenues and expenses of the next period.
Therefore, the correct option is C.
