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Mnenie [13.5K]
3 years ago
13

Assume that you are a retail customer. Use the information below to answer the following question. Bid Ask Borrowing Lending S0(

$/€) $1.42 = €1.00 $1.45 = €1.00 i$ 4.25% APR 4% APR F360($/€) $1.48 = €1.00 $1.50 = €1.00 i€ 3.10% APR 3% APR If you borrowed $1,000,000 for one year, how much money would you owe at maturity? A. $1,450,352 B. $1,042,500 C. € 1,024,500 D. $1,525,400
Business
1 answer:
Lunna [17]3 years ago
5 0

Answer:

$1,042,500.

Explanation:

From the question above, we are given the following parameters; under the bid, we have $1.42 = €1.00 and $1.48 = €1.00; the borrowing and lending are $ 4.25% and 4% APR respectively for S0($/€).

Also, for F360($/€), the bid and ask values are: $1.48 = €1.00 and $1.50 = €1.00 respectively; the borrowing and lending values are 3.10% APR and 3% APR.

Therefore, the Borrowing rate is ($) 4.25% in $ . Thus, $1,000,000 for one year, one we owe

$1,000,000 × (1 + 0.0425) = $1,042,500 at maturity.

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3 years ago
Trendsetters has a cost of equity of 14.6 percent. the market risk premium is 8.4 percent and the risk-free rate is 3.9 percent.
BabaBlast [244]
Given:
<span>cost of equity of 14.6 percent
</span><span>market risk premium is 8.4 percent
</span><span>risk-free rate is 3.9 percent
</span><span>increase company's beta to 1.4 after purchase.

We will use the CAPM or Capital Asset Pricing Model formula to solve the new cost of equity.

</span>

Re = rf + (rm – rf) * β 

Where:

<span>Re = the required rate of return on equity
<span>rf = the risk free rate
</span><span>rm – rf = the market risk premium
</span>β = beta coefficient = unsystematic risk</span><span>

</span>We need to solve for the original beta coefficient using the given cost of equity, market risk premium and risk free rate.

Re = rf + (rm – rf) * β<span> 
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14.6% - 3.9% = 8.4% * β
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<span>
The initial beta coefficient is 1.27. 

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</span>Re = 3.9% + 8.4% * 1.4
Re = 3.9% + 11.76%
Re = 15.66% 

The new cost of equity after purchasing a company is 15.66%. It increase from 14.6% by 1.06%.

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Explain why an item that has many close substitutes tends to have an elastic demand
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