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marin [14]
3 years ago
8

Bert's Car Sales is a new firm that is still in a period of rapid growth. The company plans on retaining all of its earnings for

the next four years. Five years from now, the company projects paying an annual dividend of $.20 a share and then increasing that amount by 3.5 percent annually thereafter. To value this stock as of today, you would most likely determine the value of the stock ________ years from today before determining today's value.a. 3
b. 4
c. 5
d. 6
e. 7
Business
1 answer:
DaniilM [7]3 years ago
3 0

Answer:

The correct choice is C)

The most logical thing to do would be to calculate the value of the stock in 5 years time.

Explanation:

This speaks to ones understanding of dividend growth stock valuation models. These tools are used to establish a fair value for a stock by discounting the present value of its future dividends. A commonly used model is the constant growth dividend discount model.

The formula for the DDM, which assumes constant growth in dividends, is provided below.

P0 = D1/(r-g)

Where,

P0 = intrinsic value of stock

D1 = dividend payment one year from today

r = discount rate

g = growth rate

Identifying the correct answer entails establishing a timeline of the expected cash flows. We are given the following information:

t0 = $0

t1 = $0

t2 = $0

t3 = $0

t4 = $0

t5 = $0.20

t6 = $0.20 * 1.035

Given a rate of return, we could use the constant growth dividend discount model to establish the fair value of the firm at t5 (five years from today). Incidentally, to determine today's value, we'd discount it back another five years.

Based on the information above,  we are able to prove that the answer is '5'.

Cheers!

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9+10= what A.19 B.21 C.1 D222
Advocard [28]

Answer:

A.19

hope this helps! this seems like an easy question to me, is this a trick question??

8 0
3 years ago
Read 2 more answers
When a company receives an interest-bearing note receivable, it will
matrenka [14]

Answer:

a. debit Notes Receivable for the face value of the note

Explanation:

The note will generate interest over time, but at the moment of receiving the note, <u>it hasn't accrued any interest,</u> so we have to only <u>record for the value of the note today.</u>

Also this note represent the right to claim cash from the person who sign the note, so <u>it is an asset for the company.</u>

Asset <u>increase from debit side</u>, so the Note Receivable will be debited.

3 0
3 years ago
On January 1, 2015, East Lansing, Inc, issues $2,000,000 of 10 percent, 5-year bonds that pay interest of $100,000 semiannually.
Trava [24]

Answer:

The answer is option D

Explanation:

The bond can be issued at par, at a discount or at a premium depending on the coupon rate and the market interest. The price of the bond which pays semi annual coupon can be calculated using the formula of bond price. The formula to calculate the price of the bond is attached.

First we need to determine the semi annual coupon payment, periods and YTM.

Semi annual coupon payments = 2000000 * 0.1 * 6/12 = 100000

Semi annual periods = 5 * 2 = 10

Semi annual YTM = 0.08 * 6/12 = 0.04

Bond Price = 100000 * [(1 - (1+0.04)^-10) / 0.04]  +  2000000 / (1+0.04)^10

Bond Price = $2162217.916

The price of the bond is thus $2162290 approx. The difference in answers is due to rounding off.

5 0
3 years ago
Suppose that an investor with a 10-year investment horizon is considering purchasing a 20-year 8% coupon bond selling for $900.
leonid [27]

Answer:

8.67%

Explanation:

PMT (Semi-annual coupon) = par value*coupon rate/2 = 1,000*8%/2 = 40

N (No of coupons paid) = 10*2 = 20

Rate (Semi-annual reinvestment rate) = 7%/2 = 3.5%

Future value of reinvested coupons = FV(PMT, N, Rate)

Future value of reinvested coupons = FV(40, 20, 3.5%)

Future value of reinvested coupons = $1,131.19

FV = 1,000

PMT (Semi-annual coupons) = 40

N (No of coupons pending) = 10*2 = 20

Rate (Semi-annual YTM) = 9%/2 = 4.5%

Price of the bond after 10 years = PV(FV, PMT, N, RATE)

Price of the bond after 10 years = PV(1000, 40, 20, 4.5%)

Price of the bond after 10 years = $934.96

Total amount after 10 years = Future value of reinvested coupons + Price of the bond after 10 years

Total amount after 10 years = $1,131.19 + $934.96

Total amount after 10 years = $2,066.15

Amount invested (Price of the bond now) = $900.

Total Annual Return = [(Total amount after 10 years / Amount invested)^(1/holding period)] -1

Total Annual Return = [($2,066.15/$900)^(1/10)] -1

Total Annual Return = [2.295722^0.1] - 1

Total Annual Return = 1.08665561792 - 1

Total Annual Return = 0.08665561792

Total Annual Return = 8.67%

7 0
3 years ago
Consider a risky portfolio. The end-of-year cash flow derived from the portfolio will be either $50,000 or $150,000, with equal
Ann [662]

Answer:

Kindly check explanation

Explanation:

Given the following :

Risk free return (risk less investment) = 5%

Cashflow derived from portfolio = $50,000 or $150,000 each at a probability of 0.5

(a) If you require a risk premium of 10%, how much will you be willing to pay for the portfolio?

Risk premium = 10%

Required return on portfolio = risk premium + risk free return = (10% + 5%) = 15%

Expected value of cashflow:

(0.5 × $50,000) + (0.5 × $150,000)

$25,000 + $75,000 = $100,000

Value of portfolio = Amount paid(a) × (1 + required return)

100,000 = a( 1 + 0.15)

100,000 = 1.15a

a = (100,000 / 1.15)

a = 86956.521

a = $86,956.5

B) If amount paid for portfolio = $86,956.5

Expected rate of return :

(Expected value - amount paid) / amount paid

= ($100,000 - $86,956.5) / $100,000

= $13043.5 / $100,000

= 0.130435 = 13.04%

C.) Now suppose you require a risk premium of 15%. What is the price you will be willing to pay now?

Risk premium = 15%

Required return on portfolio = risk premium + risk free return = (15% + 5%) = 20%

Value of portfolio = Amount paid(a) × (1 + required return)

100,000 = a( 1 + 0.20)

100,000 = 1.20a

a = (100,000 / 1.20)

a = 83333.333

a = $83,333.3

D.)

At a required risk premium of 10%, portfolio will sell at $86,956.5

At a required risk premium of 15%, portfolio will sell at $83,333.3

Hence, the price at which a portfolio will sell decreases as risk premium increases.

7 0
3 years ago
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