document.write( "Question 1158425: How much money must be deposited now in an account paying 7.25% annual interest, compounded quarterly, to have a balance of $1000 after 10 years? \n" ); document.write( "
Algebra.Com's Answer #781367 by Shin123(626)\"\" \"About 
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Let P be the amount you invest now. \"P%2A%281%2B0.0725%2F4%29%5E%2810%2A4%29=1000\"
\"P%2A%281.018125%29%5E40=1000\". \"P=1000%2F%281.018125%29%5E40\".
\"P=1000%2F2.05137\". \"P=487.48\". Check: \n" ); document.write( "\n" ); document.write( " \n" ); document.write( "\n" ); document.write( "
Solved by pluggable solver: Finance: Calculate the Future Value of Money
If P is the principal. r the interest rate in decimal, n the number of times it is compounded per year, and y the number of years that the money is kept, the future value is \"P%2A%281%2Br%2Fn%29%5E%28y%2An%29\". Plugging in the numbers, we get \"487.48%2A%281%2B0.0725%2F4%29%5E%2810%2A4%29\". Simplifying, we get ,which can be rounded to \"highlight%28highlight_green%28highlight%281000.00%29%29%29\" dollars.
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