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son4ous [18]
3 years ago
9

You need a 25-year, fixed-rate mortgage to buy a new home for $240,000. Your mortgage bank will lend you the money at a 8.6 perc

ent APR for this 300-month loan. However, you can afford monthly payments of only $800, so you offer to pay off any remaining loan balance at the end of the loan in the form of a single balloon payment. Required: How large will this balloon payment have to be for you to keep your monthly payments at $800?
Business
1 answer:
geniusboy [140]3 years ago
6 0

Answer:

the balloon payment after 300 months is $1,205,266.38

Explanation:

In order to pay the loan completely after 300 months, your monthly payment should be $1,948.75. Since you can only pay $800 per month, the loan's balance after 300 payments will be $1,205,266.38. This is irrational since you will end up owing 4 times the initial amount. You will never even be close to paying even the interest expense, so the principal increases every month.

I prepared an amortization schedule using an excel spreadsheet

Download pdf
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A coupon bond paying semiannual interest is reported as having an ask price of 117% of its $1,000 par value. If the last interes
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Answer:

$1,195

Explanation:

Calculation the invoice price of the bond

Using this formula

Invoice price of the bond =Clean price + Accrued interest

First step is to find the clean price using this formula

Clean price=Bond amount par value×Ask price percentage

Let plug in the formula

Clean price =$1,000×117/100

Clean price=$1,170

Second step is to calculate for the accrued interest.

Since Semiannually means 6 month, and we were told that the last interest payment was made a month ago which mean we have 5 months left. Now let find the accrued interest using this formula

Accrued interest = Number of days in month ×(5months/6months)

Let plug in the formula

Accrued interest=30× (5months/6months)

Accrued interest =30×0.83333

Accrued interest =30×0.83333

Accrued interest =$25

The last step is to calculate for invoice price of the bond using this formula

Invoice price of the bond =Clean price + Accrued interest

Let plug in the formula

Invoice price of the bond=$1,170+$25

Invoice price of the bond=$1,195

Therefore the Invoice price of the bond will be $1,195

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Using penetration pricing, a company initially charges a low price, both to discourage competition and to grab a sizeable share of the market.

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