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Pepsi [2]
3 years ago
11

Suppose Balin has $100 to invest in an opportunity that returns, for every $100 invested, $120 if it goes well but only $80 if i

t goes poorly. If leverage allows Balin to borrow $90 for every $10 he invests, what are his rates of profit and loss, respectively, if he borrows the full amount to invest in the opportunity?
A. 33.3 percent profit; 50 percent loss
B. 20 percent profit; 20 percent loss
C. 1,100 percent profit; 100 percent loss
D. 200 percent profit; 100 percent loss
Business
1 answer:
iVinArrow [24]3 years ago
4 0

Answer:

D) 200 percent profit; 100 percent loss.

Explanation:

There is a 50% chance that the company will make profit (20% profit) and 50% chance that it will lose money (20% loss).

Balin borrows $90 and invests $10 from his own money.

50% profit chance = $120 - $90 = $30 (200% profit)

50% loss chance = $80 - $90 = -$10 (100% loss)

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Answer:

a) Informational

Explanation:

The company is using informational appeal in its advertisement to convince the buyers that they need the product and shows how it works. . This type of appeal informs customers of the features, quality and benefits of a product. The demonstration of how the blades work helps the potential customers to make a rational decision as it it portrays that the blades' function of the providing the closest shave is what they need.

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Bayer AG was accused as a participant in an international price-fixing scheme that drove up the costs of rubber chemicals used t
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Henry conducted a survey on an ad done by his company. In the survey, he asked people to evaluate the ad and state whether they
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One bond has a coupon rate of 5.4%, another a coupon rate of 8.2%. Both bonds pay interest annually, have 13-year maturities, an
Gekata [30.6K]

Answer:

a. rate or return bond 1 <u>6.6%</u> bond 2 <u>7.71%</u>

b. Does the higher-coupon bond give a higher rate of return? <u>yes</u>

Explanation:

bond 1 has a coupon rate of 5.4%

bond 2 has a coupon rate of 8.2%

yield to maturity formula = {C + [(Face value - market value) / n]} / [(Face value + market value) / 2]

assume bond 1's face value = $1,000

coupon = 54

n = 13

YTM = 7.5%

0.075 = {54 + [(1,000 - M) / 13]} / [(1,000 + M) / 2]

0.075 x  [(1,000 + M) / 2] = 54 +  [(1,000 - M) / 13]

0.075 x (500 + 0.5M) = 54 + 76.92 - 0.0769M

37.50 + 0.0375M = 130.92 - 0.0769M

0.0375M + 0.0769M = 130.92 - 37.50

0.1144M = 93.42

M = 93.42 / 0.1142 = $818.04

rate of return = $54 / $818.04 = 0.066 = 6.6%

assume bond 2's face value = $1,000

coupon = 82

n = 13

YTM = 7.5%

0.075 = {82 + [(1,000 - M) / 13]} / [(1,000 + M) / 2]

0.075 x  [(1,000 + M) / 2] = 82 +  [(1,000 - M) / 13]

0.075 x (500 + 0.5M) = 82 + 76.92 - 0.0769M

37.50 + 0.0375M = 158.92 - 0.0769M

0.0375M + 0.0769M = 158.92 - 37.50

0.1144M = 121.42

M = 121.42 / 0.1142 = $1,063.22

rate of return = $82 / $1,063.22 = 0.07712 = 7.71%

8 0
3 years ago
Wendell’s Donut Shoppe is investigating the purchase of a new $40,000 donut-making machine. The new machine would permit the com
oksano4ka [1.4K]

Answer:

initial outlay $40,000

savings per year = $5,200

additional contribution margin = 2,000 x $2.40 = $4,800

machines useful life = 6 years

1) total annual cash flows (assuming no residual value)

Year₀ = -$40,000

Year₁ = $5,200 + $4,800 = $10,000

Year₂ = $10,000

Year₃ = $10,000

Year₄ = $10,000

Year₅ = $10,000

Year₆ = $10,000

2) to determine IRR we can use a financial calculator or the present value of an annuity formula:

PV = annual payment x annuity factor

PV = $40,000

annual payment = $10,000

annuity factor = $40,000 / $10,000 = 4

3) using present value of an annuity table:

we have 6 periods, and we must look for an interest rate that results in an annuity factor of 4 = 13% (the exact annuity factor is 3.998)

using a financial calculator, the IRR = 12.98%, which we can round to 13%

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Year₀ = -$40,000

Year₁ = $10,000

Year₂ = $10,000

Year₃ = $10,000

Year₄ = $10,000

Year₅ = $10,000

Year₆ = $20,515

We cannot use the annuity formula now because our annuities are not equal. Using a financial calculator, IRR = 16.99%

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