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inysia [295]
1 year ago
14

you want to buy a house for $216,500. you can get a loan for 90% of value. you will also have to pay 1.5 points on the loan. if

you have to pay both the down payment and the loan points at closing, how much will you have to deliver to closing to cover these?
Business
1 answer:
Stells [14]1 year ago
3 0

The amount the borrower would deliver at closing is $21,974.75

What does 1.5 points mean for mortgage?

The 1.5 points refer to 1.5% of the loan amount, as a result, the total amount the borrower would have to deliver at closing is the down payment of 10%(100%-90%) plus 1.5% of the loan amount

loan amount=purchase price*90%

purchase price=$216,500

loan amount=$216,500*90%

loan amount=$194,850

down payment=purchase price-loan amount

down payment=$216,500-$194,850

down  payment=$21,650

1.5% of down payment=1.5%*$21,650

1.5% of down payment=$324.75

total payment at closing=$21,650+$324.75

total payment at closing=$21,974.75

Find out more about down payment on:brainly.com/question/22846480

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Consider two bonds, a 3-year bond paying an annual coupon of 5% and a 10-year bond also with an annual coupon of 5%. Both curren
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Bond Price = $875.6574005 rounded off to $875.66

Explanation:

To calculate the price of the bond today, we will use the formula for the price of the bond. We assume that the interest rate provided is stated in annual terms. As the bond is an annual bond, the coupon payment, number of periods and annual YTM will be,

Coupon Payment (C) = 1,000 * 0.05  = $50

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Your first baby was born yesterday and is healthy and strong. To guard against your premature death, you want to purchase a life
jeka57 [31]

Answer:

assuming the  interest rate is = 15% the  life insurance should you should purchase = $497854.0773

Explanation:

Given that :

Annual income receipt = $58000

Assumption:

If we assume that the inflation rate π = 3% = 0.03

Also , let assume that the interest rate is = 15%  = 0.15 since it is not given too

Then the effective interest rate = \dfrac{ (i-\pi)}{(1+\pi)}

the effective interest rate = \dfrac{ (0.15-0.03)}{(1+0.03)}

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The Principal amount of how much life insurance should you purchase is;

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3 0
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