Answer:
a) 9.00 %
b) 7.80 %
c) yes the weight of the debt increases here is more risk in the investment as the debt payment are mandatory and failing to do so result in bankruptcy while the stock can wait to receive dividends if the income statement are good enough
d) 9.00 %
e) The increase in debt may lñead to an increase in return of the stockholders if they consider the stock riskier than before and will raise their return until the WACC equalize at the initial point beforethe trade-off occurs
Explanation:
a)
Ke 0.12
Equity weight 0.5
Kd(1-t) = after tax cost of debt = 0.06
Debt Weight = 0.5
WACC 9.00000%
c)
Ke 0.12
Equity weight 0.3
Kd(1-t) = after tax cost of debt = 0.06
Debt Weight 0.7
WACC 7.80000%
d)
<em>Ke 0.16</em>
Equity weight 0.3
Kd(1-t) = after tax cost of debt = 0.06
Debt Weight 0.7
WACC 9.00000%
Answer:
The correct answer is A)
Explanation:
There is no good or service that is unlimited.
The concept of the Barter system was simply a method of exchanging value for value.
- It was phased away due to several reasons:
- It was not a good store of value as many of the goods were perishable
- it didn't make for good administration: It was too cumbersome and problematic. Imagine having to store three trailers of eggs awaiting a barter exchange
Cheers!
Answer:
Maybe a thank you letter?
I’m not sure if its correct
Explanation:
Answer:
$2681.30 approx.
Explanation:
The first annuity is case of annuity due
For the first annuity, $2500 + 2500 × cumulative present value factor at 7.25% for 14 years
= $2500 + 8.6158 × 2500
= $24040 approx
The second annuity is the case of deferred annuity wherein payments are made at the end of the year.
Payment amount of second annuity = Present Value of first annuity ÷ cumulative present value annuity factor at 7.25% for 15 years
This will be equal to 24,040/8.9658 = $2681.30 approx.
Answer:
The correct answer is option (B).
Explanation:
According to the scenario, the given data are as follows:
Bond carrying value = $1,470,226
Rate of interest = 8%
Rate of interest (Semiannual ) = 4%
So, we can calculate the the bond interest expense on the first interest payment by using following formula:
The bond interest expense = Bond carrying value × rate of interest (semiannual)
By putting the value we get
= $1,470,226 × 4%
= $58,809
