Answer:
Burns Industries
Using an incremental analysis approach, Burns should consider accepting this special order only if the price per unit offered by Allen is at least:
above $38 (the variable cost per unit).
Explanation:
a) Data and Calculations:
Monthly production and sales units = 18,000
Production capacity per month = 33,000 units
Costs at the 18,000-unit-per-month level of production:
Variable costs = $38
Fixed costs = 23
Total per unit = $61
Selling price per unit = $78
Special offer for 4,800 saws per month, without changing the fixed manufacturing costs.
b) Incremental analysis approach is a management decision technique that specifies that only relevant, marginal, or differential costs should be taken into account. It rules out the inclusion of sunk or fixed costs, which do not change between alternatives.
Answer:
Steve
Explanation:
because he can get in contact with Steve while in the hotel
Answer:
Equivalent units
Materials 10,200
Covnersion Cost 9, 100
Explanation:
![\left[\begin{array}{cccc}&$Physical Units&$Materials&$Conversion\\$Beginning&2,000&0.6&0.4\\$Transferred out&9,000&&\\$Ending&3,000&0.8&0.3\\$Equivalent Units&&10,200&9,100\\\end{array}\right]](https://tex.z-dn.net/?f=%5Cleft%5B%5Cbegin%7Barray%7D%7Bcccc%7D%26%24Physical%20Units%26%24Materials%26%24Conversion%5C%5C%24Beginning%262%2C000%260.6%260.4%5C%5C%24Transferred%20out%269%2C000%26%26%5C%5C%24Ending%263%2C000%260.8%260.3%5C%5C%24Equivalent%20Units%26%2610%2C200%269%2C100%5C%5C%5Cend%7Barray%7D%5Cright%5D)
The equivalent units will be calcualte as follow:
transferred out
ending x completion
<u> (beginning x completion) </u>
Equivalent units
<u>Materials</u>
9,000 + 3,000 x 80% - 2,000 x 60% = 10,200
<u>Conversion Cost</u>
9,000 + 3,000 x 30% - 2,000 x 40% = 9,100
Answer:
Investor A = $545216 .
Investor B = $352377
Investor C = $897594
Explanation:
Annual rate ( r ) = 9.38%
N = 41 years
<u> Calculate the balance at age of 65</u>
1) For Investor A
balance at the end of 10 years
= $2000 (FIA, 9.38 %, 10) (1 + 0.0938) ≈ $33845
Hence at the end of 65 years ( balance )
= $33845 (FIP, 9.38 %, 31) ≈ $545216 .
2) For investor B
at the age of 65 years ( balance )
= $2000 (FIP, 9.38%, 31) = $322159 x (1 + 0.0938) ≈ $352377
3) For Investor C
at the age of 65 years ( balance )
= $2000 (FIP, 9.38%, 41) = $820620 x (1 + 0.0938) ≈ $897594
Answer:
German companies do not recognize the profit <u>until the project is completely finished and they have been paid.</u>
Explanation:
German companies prepare their accounting balances under IFRS standards (common for all EU member countries) and German GAAP.
Under IFRS standards, revenue must be recognized when the business satisfies a performance obligation.
German GAAP is very prudent in determining profits, that is why they are only recognized once a project is completely finished and it has been completely paid.
Some specific German rules are to starting to change due to globalization, but others are still subject to legal requirements.
