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Murljashka [212]
3 years ago
10

You want to borrow $93,000 from your local bank to buy a new sailboat. You can afford to make monthly payments of $1,850, but no

more. Assuming monthly compounding, what is the highest APR you can afford on a 60-month loan? (Do not round intermediate calculations. Enter your answer as a percent rounded to 2 decimal places, e.g., 32.16.) Interest rate %
Business
1 answer:
Vlada [557]3 years ago
4 0

Answer:

The highest affordable APR is 7.192%.

Explanation:

A person wants to borrow $93,000 from local bank to buy a new sailboat.

The maximum affordable monthly payment or EMI is $1,850.

The loan period is 60 months.

Suppose, monthly interest rate = r

93000 = 1850\ \times\ \frac{ \frac{1\ -\ 1}{(1+r)^6^0}}{r}

At r =.6 %

Present value of loan repayment = $92984.94

At r=.5%

Present value of loan repayment = $95692.29

Through the method of interpolation,

r= .5% + ((95692.29 - 93000)/( 95692.29 - 92984.94))*(.6% - .5%)

r=.5994%

Annual interest Rate

= .5994%*12

= 7.192%.

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<h3>How is the market supply curve estimated?</h3>

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The way that this addition is done is by horizontally adding the supply curves. What this means is that the quantities that are being offered by each individual suppliers at the various prices in the market, are added up to come up with the market supply curve.

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