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Digiron [165]
2 years ago
6

For a levered firm, flotation costs should

Business
1 answer:
KengaRu [80]2 years ago
5 0

Answer:

The answer is option B. For a levered firm, flotation costs should <u>be spread over the life of a project, thereby reducing the cash flows for each year of the project.</u>

Explanation:

When a company’s securities are listed on a public exchange, there is a general saying that securities are floated on the exchange. That is how the name flotation costs came about.

Flotation is actually the costs  incurred by a company in issuing its securities to public.  it is also called issuance costs.

Examples of Flotation costs include charges paid to the investment bankers, lawyers, accountants, registration fees of the securities regulator and the exchange on which the issue is to be listed.

Flotation cost would vary based on several factors, such as company’s size, issue size, issue type (debt vs equity),

In summary, Flotation costs are the cost a company incurs to issue new stock making new equity cost more than existing ones.

Business analysts argue that flotation costs are a one-time expense that should be adjusted out of future cash flows in order to not overstate the cost of capital forever.

It is based on this premise that i chose option B, which states that flotation costs be spread over the life of a project thereby reducing the cash flows for each year of the project at levered firms.

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The difference between the monthly payment of R and S is equal to $48.53 by following the compound interest formula. Thus, Loan R's monthly loan amount is greater than Loan S.

<h3>What is a Compound interest loan?</h3>

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\rm\,For\,R\\\\P = \$\,17,550\\r\,= 5.32\%\\Time\,= n= 7\,years\\Amount\,paid= [P(1+\dfrac{r}{100\times12})^{n\times12} ]\\=[ 17,550 (1+\dfrac{5.32}{100\times12})^{7\times12} ]\\= [ 17,550 (\dfrac{12.0532}{12})^{84} ]\\\\=  [ 17,550 (1.00443^{84} ]\\\\= \$ 25,440.48\\\\Total\,monthly\,payment = \rm\,\dfrac{25,440.48}{84}\\\\= \$\, $302.86\\\\

\rm\,For\,S =\\\\P=\,\$ 15,925\\r\,= 6.07\%\\T=n= 9\,years\\\\Amount\,paid\,= [P(1+\dfrac{r}{100\times12})^{n\times12} ]\\\\\= [15,925(1+\dfrac{0.0607}{12})^{9\times12} ]\\\\\\= [15,925(1+\dfrac{0.0607}{12})^{108} ]\\\\=[15,925(1.7247.84)} ]\\\\\= \$27,467.19\\\\Total\,monthly\,payment =\dfrac{\rm\,\$\,27,469.19}{108}\\\\= \$ 254.326\\\\

The difference between the monthly payment of R and S is equal to $48.53.

Hence, Loan R's monthly payment is greater than the loan's monthly payment by $48.53

To learn more about Compound interest, refer to the link:

brainly.com/question/14331235

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