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sergey [27]
3 years ago
15

A company issued a short-term note payable to a bank with a stated 12 percent rate of interest . The bank charged a .5% loan ori

gination fee and remitted the balance to the company. The effective interest rate paid by the company in this transaction would be
Business
2 answers:
Mandarinka [93]3 years ago
8 0

Answer:

17%

Explanation:

If a company issued a short-term note payable to a bank with a stated 12 percent rate of interest and in addition the bank charged a .5% loan origination fee and remitted the balance to the company. The effective interest rate paid by the company in this transaction would be 17%

The effective annual interest rate is <u>the interest rate that is actually earned or paid on an investment, loan</u> or other financial product.

Hence, since the company is both paying the initial 5% and the later 12%, effectively the company is paying 17% on the note payable.

xeze [42]3 years ago
3 0

Answer:

B) More than 12.5%

Explanation:

Loan origination fees lower the amount of money that a borrower receives and increases the total interest paid. In this case, the borrower received 99.5% of the total loan amount. If the buyer has to pay 12% interest on the total amount of the loan, he/she will be actually paying more interest than the stated amount.

For example, the total loan value is $100, but you will receive only $99.50. You have to pay $12 in interests for the loan, so the actual interest paid = ($12 + $0.50) / $99.50 = 12.56%

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A company's interest expense is $15,000. Its income before interest expense and income taxes is $86,250. Its net income is $31,9
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Answer:

b. 5.75

Explanation:

Times Interest earned ratio is the measure of ability of a company to pay the interest on its debts. It is the ratio of earning before interest and tax and interest expense as below.

Times Interest Earned Ratio = Earning before interest and tax / Interest Expense

Times Interest Earned Ratio = $86,250 / $15,000

Times Interest Earned Ratio = 5.75 times

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In a homogeneous-good Cornet model where each of the n firms has a constant marginal cost m and the market demand curve is p = a
Jlenok [28]

Answer:

Q=nq=\frac{n}{n+1}\frac{a-c}{b}

if n=1 (monopoly) we have Q^M=\frac{1}{2}\frac{a-c}{b}

if n goes to infinity (approaching competitive level), we get the competition quantity that would be Q^c=\frac{a-c}{b}

Explanation:

In the case of a homogeneous-good Cournot model we have that firm i will solve the following profit maximizing problem

Max_{q_i} \,\, \Pi_i=(a-b(\sum_{i=1}^n q_i)-m)q_i

from the FPC we have that

a-b\sum_{i=1}^n q_i -m -b q_i=0

q_i=\frac{a-b \sum_{i=2}^n q_i-m}{2b}

since all firms are homogeneous this means that q_i=q \forall i

then q=\frac{a-b (n-1) q-m}{2b}=\frac{a-m}{(n+1)b}

the industry output is then

Q=nq=\frac{n}{n+1}\frac{a-c}{b}

if n=1 (monopoly) we have Q^M=\frac{1}{2}\frac{a-c}{b}

if n goes to infinity (approaching competitive level), we get the competition quantity that would be Q^c=\frac{a-c}{b}

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3 years ago
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