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padilas [110]
3 years ago
5

Mohawk Machining, which uses a process-costing system, adds material at the beginning of production and incurs conversion cost e

venly throughout manufacturing. The following selected information was taken from the company's accounting records: Total equivalent units of materials: 8,000 Total equivalent units of conversion: 7,400 Units started and completed during the period: 6,500 On the basis of this information, the ending work-in-process inventory's stage of completion is:_____.
A- 80%.
B- 70%.
C- 60%. - 40%.
D- some other percentage not listed above.
Business
1 answer:
KATRIN_1 [288]3 years ago
7 0

Answer:

C. 60%

Explanation:

Equivalent unit of Materials = 8,000.00      

Equivalent unit of Conversion = 7,400.00      

Units started and completed = 6,500.00

Since Materials are entered in the beginning it means that out of 8000 Units of Materials 6500 units are in Units started and completed and remaining 1500 Units are in Closing inventory. It also means that 1500 units are in Closing Inventory of Conversion and Equivalent production of conversion part of 1500 Units are 900 Units (7400-6500).

Let % Completion be x      

X% of 1500 = 900      

X = 900*100/1500      

X = 60%.

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4 years ago
Toy Town is considering a new toy that will cost $49,100 in startup costs. The toy is expected to produce cash flows of $47,500
Tasya [4]

Answer:

NPV with a 14.9% discount rate: 6,329.06

The toy should be produced as the NPV is positive.

IRR = 26.65%

Explanation:

First we calculate for the NPV using the given discount rate of 14.9%

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

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time   1.00

rate  0.149

\frac{47500}{(1 + 0.149)^{1} } = PV  

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Year 2 cash inflow:  18,600.00

time   2.00

rate  0.149

\frac{18600}{(1 + 0.149)^{2} } = PV  

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That is the rate at which NPV equals zero we can solve for this using the quadratic equation as there are only two cash flow:

Year 1 will discount at (1+IRR)

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x_1 = \frac{-b+\sqrt{b^{2} -4ac}}{2a}\\x_2 = \frac{-b -\sqrt{b^{2} -4ac}}{2a}

We can solve and get:

x1 =  0.78957

x2 = -3.3433

We take the positive value.

and now solve for IRR

\frac{1}{1+ IRR} = 0.78957\\IRR = \frac{1}{0.78957} -1

IRR = 0,2665121 = 26.65%

This will be the IRR for the project.

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4 years ago
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