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Ne4ueva [31]
3 years ago
12

ABC Computer Company has a factory in Silicon Valley. During the current year ABC builds worth of computer components. ABC's cos

ts are labor, $1,000,000; interest on debt, $100,000; and taxes, S200,OOO.
ABC sells all its output to XYZ Supercomputer. Using ABC's components, XYZ builds four supercomputers at a cost of $800,000 each ($500,000 worth of components, $200,000 in labor costs, and SIOO,OOO in taxes per computer). XYZ has a $30,000,000 factory. XYZ sells three of the supercomputers for $1,000,000 each. At year's end, it had not sold the fourth. The unsold computer is carried on XYZ's books as an $800,000 increase in inventory.

a. Calculate the contributions to GDP of these transactions, showing that all three approaches give the same answer.
b. Repeat part (a), but now assume that, in addition to its other costs, ABC paid S500,OOO for imported computer chips.
Business
1 answer:
Rudik [331]3 years ago
6 0

Answer:

a) 3,800,000

b) 3,300,000

Explanation:

The GDP only counts final products.

As XYZ purchase ABC production thus, ABC's production should not be included in the GDP

<em>Final goods Production:</em>

XYZ 1,000,000 x 3 sold computer =   3,000,000

         1 compuer of 800,000 in stock <u> 8,000,000</u>

           Total GDP                                   3,800,000

<em>Income:</em>

Labor:   1,000,000 + 200,000 x 4 =   1,800,000

Interest   100,000                                   100,000

Taxes      200,000 + 100,000 x 4  =      600,000

Profit       700,000  + 200,000 x 3 =  <u> 1,300,000  </u>

Total                                                    3,800,000

If there is imported goods for 500,000

Then, we should reduced from the GDP:

making it 3,800,000 - 500,000 = 3,300,000

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Answer:

The answer to the question is B I51,753 bonds

Explanation:

The present price of the bond and the total amount to be raised of $170m were used in arriving at the number of bonds to be issued.

n 20  

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YTM 7.7%*1000=77  

FV 1000  

PV ($1,120.25)  

The current price of the bond   $1,120.25  

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Number of bonds to be issued=total amount /bond price    151,752 approx...151753

Find attached spreadsheet with formulas so as to be able to follow through.

Download xlsx
6 0
3 years ago
Assume that the level of capital flows between the U.S. and the country of Krendo is negligible (close to zero) and will continu
murzikaleks [220]

Answer:

Stronger

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3 0
3 years ago
Identifying time lags Advocates of active policy face several obstacles when implementing discretionary fiscal or monetary polic
e-lub [12.9K]

Answer: d. Decision-making lag

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When policy makers have identified that there is a problem that needs fixing but cannot seem to agree on the way forward, this is known as a <em>Decision - Making Lag or simply the Decision Lag.</em> It is one of the 3 specific inside Policy Lags and can be devastating due to the uncertainty of time it might take.

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3 years ago
Which do you prefer of the options below? Is there an interest rate at which you switch your preference? If so, what is the rate
elena-s [515]

Answer:

As the first payment occurs on option 7 n interest rate higher enough can make the 50 dollars received first make the difference.

The switch produced at a rate of :

300%

Interest rate below this mark favor option 6

while higher than this favor option 7

Explanation:

Option 6

perpetuity of 100 discounted 1.5 year

\frac{100}{r} (1+r)^{-1.5}

perpetuity of 50 every 3 years discounted 3 years

as the payment are every three years we calcualte an equivalent rate:

(1+r)^{3} -1 =r_e

\frac{50}{(1+r)^{3} -1} (1+r)^{-1.5}

Option 7

perpetuity of 50 discounted 1 year

\frac{50}{r} (1+r)^{-1}

perpetuity of 100 every 2 years discounted 2.5 years

equivalent biannual rate

(1+r)^{2} -1 =r_e

\frac{100}{(1+r)^{2} -1} (1+r)^{-2.5}

having the formulas

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5 0
2 years ago
Cavincare has 50 years remaining on a service contract with Martin, Inc. Today, Martin paid $120,000 for services received last
Leokris [45]

Answer:

$980,879

Explanation:

Recall that

PVAn = (CF1 / (i - g)) × [1 - ((1+g)n/ (1+i))n]

Where

CFI = 120000 × 2.5%

= 123000

i = 15%

g = 2.5%

n = 50

Thus

PVAn = ($123,000 / (15% - 2.50%)) × [1 - ((1+2.5%)50 / (1+15%))50]

= 984000 × 1 - (51.25)/(57.5)

= 984000 × 0.996828

= 980,878.752

= $980, 879

5 0
2 years ago
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