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With the same rate of interest, monthly compounding is more than 3 times as large.The ratio of the logarithms of capital+interest is 3.
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The simple answer is approximately 13.7 years using the rule of 72. Interest paid quarterly will affect the answer a little, but not enough to matter.
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Since the annual interest rate is given, the fact that the interest is calculated and compounded quarterly is not relevant. The interest is 750000*2.5/100 = 18750 pesos.
$194.25 if interest is compounded annually. A little more if compounded quarterly, monthly, or daily.
This is a term used while understanding the interest calculation for deposits. Compounded quarterly means - the interest would be compounded every quarter. Let us say you deposit $1000 in a bank @ 10% interest per year. One year = 4 quarters At the end of the 1st quarter: principal = 1000, Interest = 25 => Value of your investment at the end of the 1st qtr = $1025 At the end of the 2nd quarter: principal = 1025, Interest = 25.625 => Value of your investment at the end of the 1st qtr = $1050.625 If you see here, the interest earned here is 25.625 whereas the interest earned in the previous quarter was only $25. This is because for calculation of interest for the 2nd quarter, the interest earned in the first quarter would be added to the principal. Shorter the compounding interval more the interest earned.
$44,440.71
Assuming that 1.5 refers to 1.5% and that the interest is compounded annually, the principal is 893.30
Amount accrued= principal(1+ annual interest/4)^(4*years) To put this into a calculator divide the annual interest by 4 then add 1. Take this number to the power of 4 times the number of years. Lastly multiply times how much money you started with. An example: $1000 at 4% compounded quarterly for 2 years. .04 divided by 4 + 1 = 1.01 1.01 ^(4*2)=1.0828567056 $1000*1.082856=$1082.86 Because it was compounded quarterly you made $2.86 more than simple interest.
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