Answer:
R is a better alternative because it has a higher NPV than Q.
Explanation:
Machines Q R
First costs $380,000 $395,000
Net annual revenue $150,000 in year 1, $152,500
increasing by $500
per year thereafter
Salvage value $4,000 0
Life, years 8 10
MACRS 7 year recovery:
year % Q R
1 14.29% 54,302 56,445.50
2 24.49% 93,062 96,735.50
3 17.49% 66,462 69,085.50
4 12.49% 47,462 49,335.50
5 8.93% 33,934 35,273.50
6 8.92% 33,896 35,234.00
7 8.93% 33,934 35,273.50
8 4.46% 16,948 17,617.00
net cash flow
year Q R
1 116,505.70 118,880.93
2 130,396.70 132,982.43
3 121,411.70 123,304.93
4 115,086.70 116,392.43
5 110,676.90 111,470.73
6 110,930.10 111,456.90
7 111,326.90 111,470.73
8 108,306.80 105,290.95
9 99,125
10 99,125
Using a financial calculator, I calculated the NPV using a 12% discount rate:
- Q's NPV = $200,636.15
- R's NPV = $259,221.01
Answer:
a. 57 percent of the U.S. M1 money supply.
Answer:
c. the cost of corporate advertising aired during the Super Bowl.
Explanation:
Financial statements show the financial position of a business for a given period, and the income statement compares revenue and expenses to get profitability of a business at a particular time.
Higado Confectionery Corporation has a number of store locations throughout North America. Since there is segmented income statement per store items like store manager salaries, store building depreciation expense and cost of goods sold at each store will appear in individual statements.
However when there is a corporate advertisement at the Superbowl all of the stores jointly benefit, so there will be a representation of this cost on all their income statements.
Answer:
it's most likely B or D. but you need to double check
Answer:
$4,600
Explanation:
Data provided in the question:
Utility cost = $5,000
Operating level = 20,000 machine hours per period
Final utility cost = $4,000
Final operating level = 15,000
Now,
Variable cost per machine hour
= [Total cost at highest level-Total cost at lowest level] ÷ [ Highest level-Lowest level) ]
=[ 5000 - 4000 ] ÷ [ 20,000 - 15,000 ]
= $0.2 per machine hour
Therefore,
Fixed costs = $5,000 - [ 0.2 × 20,000 ]
= $1000
Total cost for 18000 machine hours
= [ 0.2 × 18,000 ] + 1000
= $4,600
