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sweet-ann [11.9K]

3 years ago

11

An investment earns 35% the first year, earns 40% the second year, and loses 38% the third year. The total compound return over

the 3 years was

1 answer:

Vladimir79 [104]3 years ago

6 0

Answer:

17.18%

Explanation:

compound return = ( 1 + 0.35)x (1 + 0.40) x (1-0.38) - 1

1.35 x 1.40 x 0.62 - 1 = 17.18%

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On May 1, 2017, Pronghorn Company issued 2,500 $1,000 bonds at 102. Each bond was issued with one detachable stock warrant. Shor

dybincka [34]

Answer:

a. Prepare the entry to record the issuance of the bonds and warrants

May 1, 2017, bonds issuance

Dr Cash 2,550,000

Dr Discount on bonds payable 25,000

Cr Bonds payable 2,500,000

Cr Additional paid in capital - stock warrants 75,000

b. Assume the same facts as part (a), except that the warrants had a fair value of $30. Prepare the entry to record the issuance of the bonds and warrants.

May 1, 2017, bonds issuance

Dr Cash 2,550,000

Cr Bonds payable 2,500,000

Cr Premium on bonds payable 20,000

Cr Additional paid in capital - stock warrants 30,000

Detachable warrants must be recorded separately than the bonds. They must be recorded as APIC stock warrants.

4 0

3 years ago

A firm has net income of $197,400, a return on assets of 8.4 percent, and a debt-equity ratio of .72. What is the return on equi

Karolina [17]

Answer:

C 14.45

Explanation:

Return on equity = .084 ×(1 + .72) = .1445, or 14.45 percent

8 0

3 years ago

To complete your degree and then go through graduate school, you will need $95,000 at end of each of the next 8 years. Your Aunt

VARVARA [1.3K]

Answer:

PMT = $95,000

Rate = 4%

Life = 8 years

a. Amount to be deposited today

= PV(Rate, N, -PMT)

= PV(4%, 8, -95,000)

= $639,610.76

b. Amount in account after 3rd withdrawal

= PV(Rate, N, -PMT)

= PV(4%, 5, -95,000)

= $422,913.12

c. Balance in account after 8th withdrawal

= = PV(Rate, N, -PMT)

= PV(4%, 0, -95,000)

= $0

d. How much would you have at the end of 8 years?

= FV(4%, 8, -639610.76)

= $875,351.49

5 0

3 years ago

Xinhong Company is considering replacing one of its manufacturing machines. The machine has a book value of $38,000 and a remain

irina [24]

Answer:

Alternative A should be accepted as it is giving favourable result of $30,600

Explanation:

Xinhong Company

ALTERNATIVE A: INCREASE OR (DECREASE) IN NET INCOME

Cost to buy new machine $123,000

Cash received to trade in old machine $48,000

Reduction in variable manufacturing costs = 4*($33500 - $22400) = $44,400

Total change in net income $30,600

ALTERNATIVE B: INCREASE OR (DECREASE) IN NET INCOME

Cost to buy new machine $119,000

Cash received to trade in old machine $48,000

Reduction in variable manufacturing costs = 4*($33500 - $10300) = $92,800

Total change in net income $21,800

Therefore, Alternative A should be accepted as it is giving favourable result of $30,600

4 0

3 years ago

R.S. Green has 250,000 shares of common stock outstanding at a market price of $28 a share. Next year’s annual dividend is expec

zhannawk [14.2K]

Answer:

WACC 6.18%

Explanation:

to get the cost of capital we solve using the gordon model:

$\frac{divends}{return-growth} = Intrinsic \: Value$

$\frac{divends}{Price} = return-growth$

$\frac{divends}{Price} + growth = return$

$$Cost of Equity =\frac{D_1}{P)} +g$

D1 1.55

P 28

f 0.00

g 0.02

$$Cost of Equity =\frac{1.55}{28} +0.02$

Ke 0.075357143

Then for the cost of debt, we need to calculate the YTM of the bonds:

which is the rate at which the present value of the coupon payment and maturity equals the market price:

For the complexity this is done with excel or a financial calculator there is also an approximation formula

YTM with excel: 0.073516565

now that we good this we need to determinate the weigth of equity and debt:

250,00 shares x 28 dollars each = 7,000,000

1,500 bonds of $1,000 each at 98% = 7,350,000

value of the company: 7,000,000 + 7,350,000 = 14,350,000

Ew: 7,000,000 / 14,350,000 = 0.487804878

Dw: 7,350,000 / 14,350,000 =0.512195122

Now we got all values and we can determinate the WACC:

$WACC = K_e(\frac{E}{E+D}) + K_d(1-t)(\frac{D}{E+D})$

Ke 0.075357143

Equity weight 0.487804878

Kd 0.074

Debt Weight 0.512195122

t 0.34

$WACC = 0.075357143(0.48780487804878) + 0.074(1-0.34)(0.51219512195122)$

WACC 0.0617752 = 6.18%

7 0

3 years ago