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Colt1911 [192]
3 years ago
9

A project with a life of one year has an accounting break-even point of 2,962 units. The fixed costs are $46,308 and the depreci

ation expense is $22,147. The projected variable cost per unit is $23.10. What is the projected sales price?
Business
1 answer:
Katyanochek1 [597]3 years ago
5 0

Answer:

The projected sales price is $46.21 per unit

Explanation:

The break-even point is the level of production at which the costs of production equal the revenues for a product and calculated by using following formula:

Break-even point in units = Fixed expense/(Selling price per unit-Variable cost per unit)

Selling price per unit = (Fixed expense/Break-even point in units) + Variable cost per unit)

The project  has an accounting break-even point of 2,962 units.

The depreciation expense is $22,147 and The fixed costs are $46,308. The depreciation expense is fixed cost.

Total Fixed expense =  $22,147 + $46,308 = $68,455

Selling price per unit = ($68,455/2,962) + $23.10 = $46.21 per unit

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Turnbull Corp. is in the process of constructing a new plant at a cost of $30 million. It expects the project to generate cash f
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Answer:

The net present value of this project is $1<u>3,587,962.96</u>

Explanation:

<em>The </em><em>Net present value (NPV)</em><em> is the difference between the present value of cash inflows and the present value of cash outflows  from a decision. A positive NPV indicates a profitable investment and a negative the opposite.</em>

<em>We can be work out the NPV of Turnbull Corp as follows</em>

                                                            Present Value

Year 1       13000,000× *(1.2^(-1)  = 10,833,333.3

Year 2     23,000,000 × 1.2^(-2) =   15,972,222.22

Year 3    29,000,000 ×  1.2^( -3) =   <u>16,782,407.41 </u>

Total PV of cash inflows                   43,587,963.0

Less the PV of cash outflow            <u>  (30,000,000)</u>

Net Present Value (NPV)                 <u>13,587,962.96</u>

       

The net present value of this project is $1<u>3,587,962.96</u>

8 0
3 years ago
Read 2 more answers
Suppose that from a new checkable deposit, First National Bank holds two million dollars in vault cash, eight million dollars on
Arada [10]

Answer: It has 1 milion dollars in required reserves

Explanation:

Tot. Res = Vault cash + Deposit with Federal Reserve

Tot. Res = 2 million dollars + 8 million dollars = 10 million dollars

Total reserves are the sum of excess reserves and required reserves .

Tot. Res. = Exce. Res. + Req. Res.

10 million dollars = 9 million dollars = Req. Res.

Req. Res. = 10 million dollars- 9 million dollars.

Req. Res. = 1 million dollars.

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What type of network allows users to share files without the use of a computer server?
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I use file share and it works offline so.
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The panel of economists appointed by the senate finance committee estimated that the cpi <u>overestimates</u> inflation by approximately <u>1</u> percentage point(s) per year.

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8 0
1 year ago
The price of gold is currently $1,400 per ounce. The forward price for delivery in one year is$1,500. An arbitrageur can borrow
Rashid [163]

Answer:

The arbitrageur should borrow money at 4% per annum since it is cheaper than paying the forward price for delivery

Explanation:

Current price of gold=$1,400 per ounce

Forward price=$1,500

The arbitrageur can either pay the forward price or borrow $1400 and pay the interest of 4% in a year. Consider option 1 paying the forward price of 1500

Option 1

Since there are no additional costs, the total cost for buying the gold=forward price=$1,500

Option 2

If the arbitrageur borrows the 1400 to pay for the gold now, then pay the interest in 1 year;

The total cost=Amount borrowed+interest accrued in 1 year

Total cost=1400+(4%×1400)

1400+((4/100)×1400)

1400+56=$1456

Since there are no additional costs, option 2=$1456

If we compare option 1 to option 2, we notice that option 2 is slightly cheaper than option 1 by $44

(Option 1-Option 2)=(1500-1456)=$44

The arbitrageur should borrow money at 4% per annum since it is cheaper than paying the forward price for delivery

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