Answer:
$2.58 per machine hour
Explanation:
The computation of the fabrication activity cost pool activity rate is
= ($461,000 × 15%) + ($123,000 × 15%) + ($207,000 × 20%) ÷ 50,000 machine hours
= ($69,150 + $18,450 + $41,400) ÷ 50,000 machine hours
= $2.58 per machine hour
Answer:
$7,600
Explanation:
The computation of cash paid on July 1 to the bondholders is shown below:-
cash paid on July 1 to the bondholders = Par Value × Semi annual coupon rate
= $190,000 × 6 months ÷ 12 months × 8%
= $190,000 × 0.5 × 0.08
= $7,600
We considered the 6 months as semi-annually is mentioned in the question
Therefore for computing the cash paid on July 1 to the bondholders we simply applied the above formula.
Answer:
An amortized loan:
1) requires that all payments be equal in amount and include both principal and interest.
Explanation:
For instance, company A can borrow from a bank an amortized loan - a type of short-term loan with scheduled and periodic payments that are applied to both the loan's principal and the interest. Company A will then prepare an amortization schedule. This schedule is the table of periodic loan repayments, showing the amount of principal and the amount of interest that are must be paid periodically until the loan is fully paid off at the end of its term.
Answer: $1,900 less than under absorption costing.
Explanation:
The ending inventory of finished goods under variable costing is the difference in carrying value of ending finished goods inventory.
That is calculated as,
Difference in Carrying Value of Ending Finished Goods Inventory = Unit fixed Manufacturing Overhead * Change in Inventory in Units
The Unit Fixed Manufacturing Overhead as implied is the fixed Manufacturing Overhead per unit
Calculated therefore as,
Unit fixed manufacturing overhead = 129,010 / 6,790
= $19
Now that we have that, we can refer back to thw first formula,
Difference in carrying value of ending finished goods inventory = Unit fixed manufacturing overhead * Change in inventory in units
= 19 × (6,790 - 6,690)
= $1,900
The carrying value on the balance sheet of the ending inventory of finished goods under variable costing would be $1,900 less than under absorption costing.
The present value is $450,000, and we have 4% annual interest over 10 years. Since we are looking at monthly payments, we further divide the 10 years into 120 months. The monthly interest is calculated as:
(1.04) = (1+i)^12
i = 0.003274
Then using the formula for periodic payments:
PP = PV*i*(1+i)^n / [(1+i)^n - 1]
PP = (450,000)*0.03274*(1.03274)^120 / (1.03274^120 - 1)
PP = $4540.75
Therefore, the monthly payment is $4,540.75.