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kramer
3 years ago
15

In monopoly how do you unmorgage a property

Business
1 answer:
pashok25 [27]3 years ago
6 0
If at a later time, you unmortgage<span> the </span>property<span>, </span>you<span> still have to pay the </span>mortgage <span>value plus the 10% interest. As an example: Boardwalk is mortgaged, </span>mortgage <span>value is $200. If </span>you<span> are the new owner, </span>you<span> must pay $220, this unmortgages the </span>property<span>.</span>
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In order to restrain the smaller competitors in the market, the company sells some of its products at very low prices. This is a
Aleks04 [339]

Answer:

Predatory pricing.

Explanation:

Predatory pricing is a strategy that is used by firms to gain customers, create barrier of entry from a market, or to drive competition out of the market. The firm prices it's products very low so that competitors cannot afford to sell at the same price.

This results in competitors going out of business. The result of predatory pricing is that there are few firms left in the industry, or there is establishment of a monopoly.

5 0
3 years ago
Last year Carson Industries issued a 10-year, 14% semiannual coupon bond at its par value of $1,000. Currently, the bond can be
Alex_Xolod [135]

Answer and Explanation:

The computation is shown below:

For nominal yield to maturity

Given that

NPER = 9 × 2 = 18

PMt = $1,000 ×14% ÷ 2 = $70

PV  = -$1,300

FV = $1,000

The formula is shown below:

= RATE(NPER,PMT,-PV,FV,TYPE)

After applying the above formula, the yield to maturity is 9.05%

For nominal yield to call

Given that

NPER = 6 × 2 = 18

PMt = $1,000 ×14% ÷ 2 = $70

PV  = -$1,300

FV = $1,060

The formula is shown below:

= RATE(NPER,PMT,-PV,FV,TYPE)

After applying the above formula, the yield to call is 8.34%

As the yield to maturity is more than the yield to call so the bond would be likely to called

3 0
3 years ago
What is the policy that allows business to operate with little or no government interference?
Feliz [49]
The answer is most like a Market Economy
7 0
3 years ago
Faye’s bank charges her a $2.25 service fee every time she uses an out-of-network ATM. If Faye uses an out-of-network ATM twice
murzikaleks [220]

Answer:

d. $234.00

Explanation:

The computation of the service fees every year is shown below:

= Service fee × weekly charge method × total number of weeks in a year

= $2.25 × 2 × 52 weeks

= $234

Since we have to compute for the year so we multiplied all three above components. Moreover, it is given in the question that if Faye use out of network than the bank service charge will be double, so we multiplied it by 2

4 0
3 years ago
Tin-Tin Waste Management, Inc., is growing rapidly. Dividends are expected to grow at rates of 30 percent, 35 percent, 25 percen
scoundrel [369]

Answer:

The dividend for the current year (D0) is $2.15.

Explanation:

This can be calculated as follows:

Current dividend = D0

Next dividend = (1 + relevant growth rate) * Current dividend ........... (1)

Based on equation (1), we have:

D1 = (1 + 0.30) * D0 = 1.30D0

D2 = (1 + 0.35) * D1 = 1.35 * 1.30D0 = (1.35 * 1.30)D0 = 1.755D0

D3 = (1 + 0.25) * D2 = 1.25 * 1.755D0 = (1.25 * 1.755)D0 = 2.19375D0

D4 = (1 + 0.18) * D3 = 1.18 * 2.19375D0 = (1.18 * 2.19375)D0 = 2.588625D0

D5 = (1 + 0.07) * D4 = 1.07 * 2.588625D0 = (1.07 * 2.588625)D0 = 2.76982875D0

Using Gordon Growth stable formula, we have price in year 4 (P4) as follows:

P4 = D5/(required rate of return - Perpetual dividend growth rate) ........ (2)

Substituting all the relevant values to equation (2), we have:

P4 = 2.76982875D0/(0.16 - 0.07)

P4 =2.76982875D0/0.09

P4 = 30.775875D0

Since the market price is the sum of all the present values of dividends from year 1 to 4 and P4, we have:

$47.85 = (D1 / (1 + required rate of return)^1) + (D2 / (1 + required rate of return)^2) + (D3 / (1 + required rate of return)^3) + (D4 / (1 + required rate of return)^4) + (P4 / (1 + required rate of return)^4) ...........(3)

Substituting all the relevant values to equation (3), we have:

$47.85 = (1.30D0 / 1.16^1) + (1.755D0 / 1.16^2) + (2.19375D0 / 1.16^3) + (2.588625D0 / 1.16^4) + (30.775875D0 / 1.16^4)

$47.85 = [(1.3 / 1.16^1) + (1.755 / 1.16^2) + (2.19375 / 1.16^3) + (2.588625 / 1.16^4) + (30.775875 / 1.16^4)]D0

$47.85 = 22.2572996535323D0

D0 = $47.85 / 22.2572996535323

D0 = $2.15

Therefore, the dividend for the current year (D0) is $2.15.

5 0
3 years ago
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