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olya-2409 [2.1K]
3 years ago
14

The price of a certain property increased by 10% in the first year, decreased by 20% in the second year, and increased by 25% in

the third year. What was the amount of the dollar decrease in the property price during the second year
Business
1 answer:
Fynjy0 [20]3 years ago
3 0

Answer:

Let suppose the value of property is 100 dollars currently.

The price of a certain property increased by 10% in the first year, means the value of property at this point is (100 *1.1) 110 dollars.

In the second year the value of property decreases by 20% mean the value of property at this point is (110*0.80) 88 dollars, that is 80% of previous value determine.

In the third year the value of property increases by 25% mean the value of property at this point is (88*1.25) 110 dollars that is 25% more than previous value determine.

So in second year the value in dollars is 88 dollars.

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Apex Corp. asks its consumers to determine how they perceive the similarities and dissimilarities among relevant product attribu
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Answer: (C) Perceptual mapping

Explanation:

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What percentage of your salary should go to savings? A. 5% B. 10% C. 20 D. 50%
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D

Explanation:

8 0
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Read 2 more answers
Orchard Farms has a pretax cost of debt of 7.29 percent and a cost of equity of 16.3 percent. The firm uses the subjective appro
svp [43]

Answer: Net present value =  $446,556

Explanation:

First we'll compute the Weighted Average Cost of Capital :

Weighted Average Cost of Capital = K_{e} \times W_{e} + K_{d} \times W_{d}

= 0.163×\frac{1}{1.48} + 0.0729× (1 - 0.35 )× \frac{0.48}{1.48}  

= 0.1255

where;

K_{e} = Cost of equity

W_{e} = Proportion of equity

K_{d} = Cost of debt

W_{d} = Proportion of debt

Now, we'll compute the cost of capital using the following formula:

Cost of capital = Weighted Average Cost of Capital + adjustment factor

= 0.1255 + 0.0125

= 0.138 or 13.8%

∴ Net present value = Cash outflows - Total PV of cash flows

= $3,900,000 - $1,260,000 (Annuity value of 13.8% for 5 years)

= 3,900,000 - 1260000 \times \frac{[1-(1+13.8)^{-5}]}{13.8}

= $3,900,000 - $3,453,444

= $446,556

Therefore, the correct answer is option(b).

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3 years ago
Suppose external benefits are present in a market which results in the actual market price of $14 and market output of 150 units
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Answer:

The efficient outcome would be greater than 150 units.

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