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Phoenix [80]
3 years ago
15

Co. is considering acquiring a manufacturing plant. The purchase price is $ 1 comma 100 comma 000. The owners believe the plant

will generate net cash inflows of $ 314 comma 000 annually. It will have to be replaced in six years. Use the payback method to determine whether Cole should purchase this plant. Round to one decimal place.
Business
1 answer:
balu736 [363]3 years ago
4 0

Answer:

Payback period = 3 years 6 months

Plant shall be accepted.

Explanation:

Payback period refers to the term of period in which the cost of the asset will be recovered through the revenues generated via that asset.

If payback period is less than the expected life of asset the project or asset shall be accepted and invested in.

In the given case,

Purchase price of asset = $1,100,000

Cash generated each year = $314,000

Thus, payback period = \frac{1,100,000}{314,000} = 3.503

that means 3 years and 12 \times 0.503 = 6.036 months

This is not the discounted payback period.

Here discount rate is not provided, also the life of plant is expected to be 6 years since payback is less that is 3 years and 6 months the purchase of plant offer shall be taken.

Correct answer

Payback period = 3 years 6 months

Plant shall be accepted.

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A University of Iowa basketball standout is offered a choice of contracts by the New York Liberty.
Ratling [72]

Answer: <em>The lowest interest rate at which the present value of the second contract exceeds that of the first is </em><em>a. 7 percent</em><em>.</em>

Explanation:

<em>Calculating present values is a useful way to compare cases where money is to be received in the future. The higher the present value (when comparing cases where you get money), the better</em>. To calculate it, we make use of the next formula:

PV=\frac{C}{(1+r)^{n}}

Where PV: Present value,

C: Cash flow at a given period,

r: Interest rate, and

n: Number of periods that will have passed (in this case, we are talking about years).

Now, since we are getting money twice in each case (the first payment one year from today, and the final payment two years from today), we can restructure our present value formula to include these two payments. We will get something like this:

PV=\frac{C_1}{1+r}+\frac{C_2}{(1+r)^{2}}

<em>Notice how each fraction represents one of the payments received, with one having an 'n' of 1 year, and the other one having an 'n' of 2 years. C₁ and C₂ represent the first and the second payment, respectively.</em>

<em />

Now that we have our completed formula, let's review each contract's present value (PV) with the lowest interest rate (7%), just to see how it turns out. <em>Remember that 7% equals 0.07 in any formula</em>:

<em>Contract A) This one gives her $100,000 one year from today and $100,000 two years from today</em><em>.</em>

PV_{A,0.07}=\frac{100000}{1+0.07}+\frac{100000}{(1+0.07)^{2}}\\PV_{A,0.07}=93457.944+87343.873\\PV_{A,0.07}=180801.817dollars

So Contract A's present value at 7% interest rate would be equal to <em>$180801.817</em>.

<em>Contract B) The second one gives her $132,000 one year from today and $66,000 two years from today</em><em>.</em>

PV_{B,0.07}=\frac{132000}{1+0.07}+\frac{66000}{(1+0.07)^{2}}\\PV_{B,0.07}=123364.486+57646.956\\PV_{B,0.07}=181011.442dollars

So Contract B's present value at 7% interest rate would be equal to <em>$181011.442, </em><em><u>which exceeds that of Contract A</u></em><em>.</em>

<em>Since among our options of interest rates, 7 percent is the lowest one, and, with this taken into account, the present value of the second contract (Contract B) exceeded that of the first (Contract A), </em><em>the answer is a. 7 percent</em><em>.</em>

8 0
3 years ago
Bramble Corp. required production for June is 222000 units. To make one unit of finished product, three pounds of direct materia
Virty [35]

Answer:

Purchases=  696,000 pounds

Explanation:

Giving the following information:

Production= 222,000 units.

To make one unit of a finished product, three pounds of direct material Z are required.

<u>To calculate the purchases of direct material, we need to use the following formula:</u>

Purchases= production + desired ending inventory - beginning inventory

Purchases= 222,000*3 + 420,000 - 390,000

Purchases=  696,000 pounds

5 0
3 years ago
Suppose that during the past year, the price of a laptop computer rose from $2,750 to $2,880. During the same time period, consu
icang [17]

Answer: Elasticity of demand is 7.06

Explanation:

P1= $2,750

P2=$2,880

Q1=446,000

Q2=321,000

Elasticity = \frac{Q2 - Q1}{\frac{Q1 + Q2}{2} } * \frac{\frac{P1 + P2}{2} }{P2 - P1}

Elasticity = \frac{321,000 - 446,000}{\frac{446,000 + 321,000}{2} } * \frac{\frac{2750 + 2880}{2} }{2880 - 2750}

Elasticity = \frac{-125,000}{383,500} * \frac{2815}{130}

Elasticity = - 0.3259*21.6598

Elasticity = -0.76

Thus, elasticity of demand for laptops is 7.06. This means that laptops are highly price elastic as it is greater than 1.



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B a non-profit corporation
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