Answer:
$61
Explanation:
The computation of unit product cost for the month under absorption costing is shown below:-
Unit product cost = Direct material + Direct labor + Variable Manufacturing overhead + Fixed manufacturing cost
= $18 + $10 + $4 + ($255,200 ÷ 8,800)
= $61
Therefore for computing the unit product cost for the month under absorption costing we simply applied the above formula.
Answer:
D. $375,000
Explanation:
Expected return of 13% for $1,000,000 will be $130,000
If we invest $375,000 in Stock X, our expected return based on 18% will be $ 67,500 and the remaining $625,000 will be invested in Stock X, therefore expected return based on 10% will be $ 62,500 and thereby giving the total return of $130,000 which is 13% of $1,000,000 and hence $375,000 will be invested in Stock X
Answer: A. As Expenses
B. No treatment.
Explanation:
A. The $100,000 was not structured and a loan so it will be accounted for as EXPENSES. This means that it will be deducted from the Income for the year from Calhoun's books.
B. A C Corporation is by definition taxed SEPARATELY from it's owners in the United States of America. Seeing as both Corporations were C Corporations, Jonathan as the owner of both companies need not worry about how he should treat the $100,000 payment as he will not ne taxed on it.
Answer:
The total net increase in cash is $ 110,000
Explanation:
Net Increase (Decrease) in Cash = Net cash provided/(used) by operating activities + Net cash provided/(used) by investing activities + Net cash provided/(used) by financing activities.
Net Increase (Decrease) in Cash= $140,000 + $120,000 -$ 150,000
= $ 110,000
This represents increase in cash inflow .
Answer: Eric will report an Interest Income of $1560
Explanation:
Interest Rate (r) = 6%
Marturity Value = 26000
Interest income for this year
Interest income (6 months) = 26000 x (0.06/2) = 780
Interest income for this year = 780 x 2 = 1560
Eric will report an interest income of $1560 this year.
Interest Income in the final year (Maturity year)
Bond Interest Payments are constant each year for up until the Bond Matures. Eric will still earn an interest of $ 1560 in the final year