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kicyunya [14]
3 years ago
6

The total factory overhead for Bardot Marine Company is budgeted for the year at $600,000. Bardot Marine manufactures two types

of boats: speedboats and bass boats. The speedboat and bass boat each require 12 direct labor hours for manufacture. Each product is budgeted for 250 units of production for the year. a. Determine the total number of budgeted direct labor hours for the year. direct labor hours b. Determine the single plantwide factory overhead rate. $ per dlh c. Determine the factory overhead allocated per unit for each product using the single plantwide factory overhead rate. Speedboats $ per unit Bass boats $ per unit
Business
1 answer:
Olenka [21]3 years ago
5 0

Answer: the total number of budgeted direct labor hours for the year. - 600 DLH

the single plantwide factory overhead rate- $100 per DLH

the factory overhead allocated per unit for each product using the single plantwide factory overhead rate. Speedboats $ per unit Bass boats $ per unit--- For Both Products $1,200

Explanation:

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A railwya has an operating ratio of 78%. If uts operating revenue were for $ 4.6 B for 205what were its operating expenses
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Its operating expenses were $ 3.588 B

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Margarite's Enterprises is considering a new project that will require $345,000 for new fixed assets, $160,000 for inventory, an
atroni [7]

Answer:

NPV = (53,222.44)

Explanation:

Net fixed asset                              345,000

Working capital

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short term deb                                 (110,000)

net working capital                           85,000

Total investment                            430,000

salvage value 345,00 x 25% = 86,250

release of the working capital  85,000

Cash flow at end of project      171,250

annual cash flow

sales             550,000

cost              (430,000)

depreciation    69,000

EBT                   51,000

tax expense 35%

                        (17,850)

net income       33,150

+ dep                 69,000

cash flow           102,150

Now we calculate the present value of the net cash flow and the present alue fothe end of the project

C \times \frac{1-(1+r)^{-time} }{rate} = PV\\

C 102150

time 4

rate 0.15

102150 \times \frac{1-(1+0.15)^{-4} }{0.15} = PV\\

PV $291,636.04

\frac{Principal}{(1 + rate)^{time} } = PV  

Principla (sum of salvage and released Working capital   171,250.00

time   5.00

rate   0.15

\frac{171250}{(1 + 0.15)^{5} } = PV  

PV   85,141.52

NPV = 291,636.04 + 85,141.52 - 430,000 = (53,222.44)

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