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Bogdan [553]
3 years ago
12

g Declaring bankruptcy by the bond issuing firm ______ . a. has no impact on value of its bonds b. increases the value of its bo

nds c. decreases the value of its bonds d. makes the value of its bonds worthless
Business
1 answer:
Scilla [17]3 years ago
4 0

Answer:

c. decreases the value of its bonds

Explanation:

There is a significant decrease in the value of the bond if the firm declares bankruptcy.

You might be interested in
Universal Laser, Inc., just paid a dividend of $3.10 on its stock. The growth rate in dividends is expected to be a constant 6 p
Vadim26 [7]

Answer:

Ans. The current price of the stock is $56.82

Explanation:

Hi, well, the problem here is that we have different discount rates, in other words the required rate of return for the stock changes several times, therefore we are going to break this problem in 3 parts, or bring to present value all the cash flows in 3 steps. Let´s start with the value of the dividends.

We have to use the following formula.

Dn=D_{(n-1)} *(1+g)

Where, D(n-1) is last dividend and Dn is the dividend that we are looking for, for example, D1 = 3.10*(1+0.06)=3.29, D2=3.29*(1+0.06)=3.48, and so forth. The amount to pay on dividends per share is,

D1=3.29; D2=3.48; D3=3.69; D4=3.91; D5=4.15; D6=4.40; D(7)=4.66

Since the first 3 years are to be discounted at a 15%, this is how the formula should look like.

PV(1)=\frac{D1}{(1+r(1))^{1} } +\frac{D2}{(1+r(1))^{2} } +\frac{D3}{(1+r(1))^{3} }

PV(1)=\frac{3.29}{(1+0.15)^{1} } +\frac{3.48}{(1+0.15)^{2} } +\frac{3.69}{(1+0.15)^{3} }=7.92

Now, for the second part, we have to bring all cash flows to year 3 at r(2)=13% and then bring it to present value at r(1)=15%. This is because we have 2 different discount rates, this is as follows.

PV(2)=(\frac{D4}{(1+r(2))^{1} } +\frac{D5}{(1+r(2))^{2} } +\frac{D6}{(1+r(2))^{3} })*\frac{1}{((1+r(1)^{3} }

PV(2)=(\frac{3.91}{(1+0.13)^{1} } +\frac{4.15}{(1+0.13)^{2} } +\frac{4.40}{(1+0.13)^{3} })*\frac{1}{(1+0.15)^{3} } =6.42

Finally, we need to bring all the future cash flows from year 7 and beyond, notice that we need to use the return rate r(3) to bring everything to year 6, then we have to bring it to year 3 and then to present value, everything as follows.

PV(3)=(\frac{D7}{(r(3)-g)} )*(\frac{1}{(1+r(2))^{3} } )*(\frac{1}{(1+r(1))^{3} } )

PV(3)=(\frac{4.66}{(0.11-0.06)} )*(\frac{1}{(1+0.13)^{3} } )*(\frac{1}{(1+0.15)^{3} } )=42.48

So, the price of the stock is PV(1) + PV(2) + PV(3), or:

Price=7.92+6.42+42.48=56.82

Price= $56.82/share

Best of luck.

3 0
3 years ago
Manuel borrowed a total of $4000 from two student loans. One loan charged 4% simple interest and the other charged 3.5% simple i
hichkok12 [17]

Answer:

the principal amount at a rate of 4% is 2000

principal amount at a rate of 3.5% is 4000-2000 =2000

Explanation:

We have given total amount borrowed = $4000

Let x amount is borrowed at a rate of 4%

So $4000-x is borrowed at rate of 3.5%

Total interest = $150

We know that simple interest =\frac{principal\ amount\times rate\times time}{100}

So \frac{x\times 4\times 1}{100}+\frac{(4000-x)\times 3.5\times 1}{100}=150

4x+14000-3.5x=15000

0.5 x=1000

x = 2000

So the principal amount at a rate of 4% is 2000

And principal amount at a rate of 3.5% is 4000-2000 =2000

7 0
3 years ago
Item 1Item 1 Weismann Co. issued 11-year bonds a year ago at a coupon rate of 11 percent. The bonds make semiannual payments and
Mamont248 [21]

Answer:

Price of the bond is $940.

Explanation:

Price of bond is the present value of future cash flows. This Includes the present value of coupon payment and cash flow on maturity of the bond.

As per Given Data

As the payment are made semiannually, so all value are calculated on semiannual basis.

Coupon payment = 1000 x 11% = $110 annually = $55 semiannually

Number of Payments = n = 11 years x 2 = 22 periods

Yield to maturity = 12% annually = 6% semiannually

To calculate Price of the bond use following formula of Present value of annuity.

Price of the Bond = C x [ ( 1 - ( 1 + r )^-n ) / r ] + [ F / ( 1 + r )^n ]

Price of the Bond =$55 x [ ( 1 - ( 1 + 6% )^-22 ) / 6% ] + [ $1,000 / ( 1 + 6% )^22 ]

Price of the Bond = $55 x [ ( 1 - ( 1.06 )^-22 ) / 0.06 ] + [ $1,000 / ( 1.06 )^22 ]

Price of the Bond = $662.29 + $277.5

Price of the Bond = $939.79 = $940

8 0
3 years ago
TransWave International is a company that markets patented electronic sensors as an early warning device for locating potential
frozen [14]

Answer:

The right option is option C. Team selling

Explanation:

The scenario above shows how TransWave International using team selling

Team selling is a group of people representing the sales department and other functional areas in the firm. The idea behind the concept is that teamwork and sharing knowledge can benefit the bottom line of a firm. It is a sales strategy that involves two-plus members of an organization working together to win business.  

Therefore, TransWave sending an environmental expert, a safety engineer, a legal representative to explain new regulations enacted by the U.S. Office of Pipeline Safety, and an experienced pipeline expert when it meets with a prospect is an example of how TransWave uses Team selling

4 0
3 years ago
A local bookstand believes that the demand for the Olympic edition of a sports magazine is normally distributed with a mean of 1
atroni [7]

Answer:

1,304 copies

Explanation:

Overage cost (Co) means like cost of over ordering

Co = Cost price - Salvage value

Co = $1.50 - $0 (No salvage value)

Co = $1.50

Underage cost (Cu) means like cost of under ordering

Cu = Selling price - Cost price

Cu = $5.00 - $1.50

Cu = $3.50

Service level = Cu / (Cu + Co)

Service level = $3.50 / ($3.50 + $1.50)

Service level = $3.50 / $5.00

Service level = 0.7

Z-value = NORMSINV (Service level), Using Ms Excel

Z-value = NORMSINV (0.7)

Z-value = 0.52

Optimal Order Quantity (Q) = Mean Demand + (Z-value*Standard deviation)

Optimal Order Quantity Q = 1,200 + (0.52*200)

Optimal Order Quantity Q = 1,200 + 104

Optimal Order Quantity Q = 1,304 copies

7 0
3 years ago
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