Answer:
The annual depreciation under straight line method is $3,120
And under double-declining method:
Year 1 = $7,200
Year 2= $6,624
Explanation:
Please find the attached for the calculations
Answer:
Option A
Explanation:
- Debit is for increasing expenses and assets
- Where as credit decreases them.
As per Newtons third law every action has a equal and opposite reaction
- So every debit have a equal credit in trial balance.
Opt A is correct
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:
d.$1,685
Explanation:
Though many jobs were completed, but only Job 356 and 357 were sold.
Cost of Goods Sold = cost of job 356 +cost of job 357
= $450 + $1,235
= $1,685
Answer:
$1,068.02
Explanation:
For computing the selling price of the bond we need to use the Future value formula or function i.e to be shown in the attachment below:
Given that,
Present value = $1,000
Rate of interest = 10% ÷ 2 = 5%
NPER = 3 years × 2 = 6 years
PMT = $1,000 × 8% ÷ 2 = $40
The formula is shown below:
= FV(Rate;NPER;PMT;-PV;type)
The present value comes in negative
So, after applying the above formula, the selling price of the bond is $1,068.02