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bixtya [17]
3 years ago
14

The Stewart Company has $2,014,500 in current assets and $785,655 in current liabilities. Its initial inventory level is $402,90

0, and it will raise funds as additional notes payable and use them to increase inventory. How much can its short-term debt (notes payable) increase without pushing its current ratio below 2.0
Business
1 answer:
Bond [772]3 years ago
3 0

Answer:

$20,145

Explanation:

The computation of short-term debt (notes payable) increase is given below:-

Current Assets = $785,655

Current Liabilities = $4,02,900

Current Ratio = (Current Assets + Increase in Inventory) ÷ (Current Liabilities + Increase in Notes Payable)

2.0 = ($785,655 + x) ÷ ($4,02,900 + x)

$805,800 + 2.0 = $785,655 + x

$805,800 - $785,655 = 2.0 - x

= $20,145

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You buy a seven-year bond that has a 5.25% current yield and a 5.25% coupon (paid annually). In one year, promised yields to mat
Rufina [12.5K]

Answer:

HPR = 0.371%

Explanation:

we must first determine the price of the bond in 1 year:

present value of face value = $1,000 / (1 + 6.25%)⁶ = $695.07

present value of coupon payments = $52.50 x 4.87894 (PV annuity factor, 6.25%, 6 periods) = $256.14

market price in 1 year = $951.21

since you bought the bond at face value (market value = YTM), the the holding period return is:

HPR = [(ending price - actual price) + dividends received] / actual price

HPR = [($951.21 - $1,000) + $52.50] / $1,000 = $3.71 / $1,000 = 0.371%

5 0
3 years ago
One year ago Lerner and Luckmann Co. issued 15-year, noncallable, 7.5% annual coupon bonds at their par value of $1,000. Today,
Dennis_Churaev [7]

Answer:

current price = $1191.79

Explanation:

given data

time t = 15 year

annual coupon bonds rate =  = 7.5 %

par value = $1000

interest rate = 5.5%

maturity time  = 14 year

to find out

current price of the bonds

solution

we get here first annual coupon rate = 7.5% of 1000

annual coupon rate  C = $75

so now we get current price of bond

current price of the bonds = \frac{C}{(1+r)} +\frac{C}{(1+r)^2} +\frac{C}{(1+r)^3} +\frac{C}{(1+r)^4} ..........\frac{C}{(1+r)^{13}} + \frac{C+par\ value}{(1+r)^{14}}      .................1

put here value

current price = \frac{75}{(1+r)} +\frac{75}{(1+r)^2} +\frac{75}{(1+r)^3} +\frac{75}{(1+r)^4} ..........\frac{75}{(1+r)^{13}} + \frac{75+1000}{(1+r)^{14}}  

current price = \frac{75}{(1+r)} \frac{1-(\frac{1}{1+r})^{14} }{r} (1+r) + \frac{1000}{(1+r)^{14}}

solve it we get

current price = $1191.79

4 0
3 years ago
The government of Ugania had been extending huge amounts of loans to the business enterprises in the country. However, the borro
coldgirl [10]

Answer:

b) economic

Explanation:

Economic risk can be described as the probability that investment in the home country will be affected by changes in exchange rates, a political instability, a change in government regulation or policy, or any other macroeconomic conditions especially in a foreign country.

Despite that the government of Ugania has been trying to stimulate its economy extending huge amounts of loans to the business enterprises in the country, the failure to generate the profits necessary to repay their debts by borrowers likely due to be that the business enterprises in Ugania are most likely to facing economic risk.

7 0
3 years ago
The risk-free rate is 3.4 percent and the expected return on the market is 10.8 percent. Stock A has a beta of 1.18. For a given
otez555 [7]

Answer:

The systematic portion of the unexpected return is 1.180% and the unsystematic portion was 0.288%

Explanation:

E(R) = 0.034 + 1.18*(0.108 - 0.034) = 0.12132

R - E(R) = 0.136 - 0.12132 = 0.01468

RM - E(RM) = 0.118 - 0.108 = 0.01

[RM - E(RM)] * Beta = 0.01 * 1.18 = 0.0118 = 1.180%

[R - E(R)] - [RM - E(RM)] * Beta = 0.01468 * 0.0118 = 0.00288 = 0.288%

8 0
3 years ago
On January 1, 2013, Craig Company paid the premium on a four-year insurance policy in the amount of $12,000. At that time, the f
Dima020 [189]

Answer:

option (C) $3,000

Explanation:

Data provided:

Policy duration = 4 years

Policy amount = $12,000

Date on which premium is paid = January 1, 2013

Date on which entry is adjusted = December 31, 2015

Now,

The time passed between January 1, 2013 to December 31, 2015 = 3 years

Therefore,

Amount to be recognized as insurance exp. on December 31, 2015

= \$12,000\times\frac{\textup{Time elapsed}}{\textup{Total policy duration}}

= \$12,000\times\frac{\textup{3}}{\textup{4}}

= $9,000

Thus,

The balance in the prepaid insurance account = $12,000 - $9,000 = $3,000

Hence,

The correct answer is option (C) $3,000

3 0
3 years ago
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