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Assuming Compound Interest

I(n) = I(o)[1 + r/100]&(n)

Where

I(o) = 1250

r = 3.5%

n = 4 years

Substitutie

I(4) = 1250[1 + 3.5/100]^(4)

Hence

I(4) = 1250 [ 1.035]^(4)

I(4) = 1250[1.147523]

I(4) = 1434.40 is the total amount owed.

NB Compound interest is the usual business practice of calculating interest.

NNB Payment would possibly be done on an monthly basis ; 1434.40 / 48 = 29.88 is paid each month .

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lenpollock

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1y ago

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How much would 900 invested at 6 percent interest compounded continuously be worth after 4 years?

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Oh, dude, it's like super simple math. So, to calculate the principal amount P, you just divide the interest by the interest rate times the number of years. In this case, 40 divided by (10% times 5 years) gives you the principal amount P. That's like, what, 80 bucks? Math is fun, right?


A combined total of 24000 is invested in two bonds that pay 7.5 and 9 simple interest The total annual interest is 1935 How much is invested in each bond?

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Why is compound interest better than simple interest?

Compound interest is better than simple (or "nominal") interest because compound interest allows you to add your accumulated interest back to your total every given term (i.e. each day, each week, each month, quarterly, annually, etc.), thus increasing the amount of money you are earning interest on.Example:Say you deposit 100 dollars for 2 years at 10% per year in 2 banks, one which does not compound your interest (Bank A), and one that compounds annually (Bank B).Bank A:After 1 year: 100 x 1.10 (1.10 = your amount + 10%) = 110After 2 years: 100 x 1.20 (1.20 = your amount +10% x 2) = 120Bank B:After 1 year: 100 x 1.10 = 110but then instead of using 100 again, you add the additional 10 back into your total and collect interest on 110 dollars in year two.So:After 2 years: 110 x 1.10 (1.10 = your amount + 10%) = 121

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