Answer:
$74,880
Explanation:
The computation of the amount of interest Cullumber must pay the bondholders is shown below:
= Face value of the bond × interest rate
where,
Face value of the bond is $1,248,000
And the interest rate is 6%
So, the amount of interest paid is
= $1,248,000 × 6%
= $74,880
We simply multiplied the face value of the bond with the interest rate so that the amount of interest expense could come
Answer:
The Correct Option is A: 20 to 25 percent.
Explanation:
In a report by an American historian, it was stated that about 450,000 Americans did not stop being loyal to the British during the revolutionary period. This population represents about 20 percent of Americans having European Origin, or approximately 16 percent of the entire population.
Answer:
(A) $144,000.
Explanation:
For computing the indirect costs allocated to the Commercial Department first we have to compute the per unit cost which is shown below:
Per unit cost = (Allocated department overhead indirect cost) ÷ (total number of direct labor hours)
= $396,000 ÷ 22,000
= $18
The total number of direct labor hours = Consumer + commercial
= 14,000 + 8,000
= 22,000
Now the indirect cost equal to
= Per unit cost × Commercial direct labor hours
= $18 × 8,000
= $144,000
Answer:
D = 7980.55
Explanation:
Since the borrower pays in 6 months wich is half a year, we calculate the semi-annual rate = 
= 
= 0.0035 = 0.35%
The effective semi-annual rate is, [(0.0035)⁶- 1] = 0.02118461
![\frac{D[(1.02118461)^{16} - 1]}{1.02118461) - 1}](https://tex.z-dn.net/?f=%5Cfrac%7BD%5B%281.02118461%29%5E%7B16%7D%20%20-%201%5D%7D%7B1.02118461%29%20-%201%7D)
+ ![\frac{D[(1.02118461)^{10} - 1]}{1.02118461) - 1}](https://tex.z-dn.net/?f=%5Cfrac%7BD%5B%281.02118461%29%5E%7B10%7D%20%20-%201%5D%7D%7B1.02118461%29%20-%201%7D)
= 238000
+ 
= 238000
0.631744D = 238000 * 0.02118461
0.631744D = 5041.937
Therefore D = 7980.55
Answer:
8.82%
Explanation:
The computation of the portfolio return is shown below:
Portfolio return = Respective returns ×Respective weights
= (10.8 × 0.45) + (12.2 × 0.35) + (-1.56 × 0.20)
= 8.82%
Hence, the portfolio return is 8.82%
We simply applied the above formula so that the portfolio return could come
And, the same is to be considered
