What is the rate compounded semi-annually that results in $625 accumulating to $1100 in 42 months?

suppose that $6,300 is invested at 3.1% annual intrest rate, componded monthly. how much money will be in the account in 9 months?

Find the effective rate corresponding to the given nominal rate. (Use a 365-day year.) 6%/year compounded semiannually ____ %/year

What is the value today of $500 received at the beginning of each period of six months for 12 years and the interest rate is 8% compounded semi-annually?

How much interest would be earned if $2000 is invested at 6.5% compunded quarterly for 3 years?

What sum of money will grow to $6475.75 in 6.4 years at 2.03% compounded semi-annually?

What was a $4400 investment worth after 6 and 3/4 years if it earned 5.4% compound monthly?

Scheduled payments of $890 due today, $525 due in 15 months, and $555 due in 33 months are to be replaced by a single equivalent amount paid at the focal date of 6 months from today. Money earns 11.1% compounded quarterly. Using P/Y=C/Y=4 and PMT=0, determine the economically equivalent value for each amount at the focal date and enter the values in the blanks. In your rough work, it may be helpful to draw a timeline with the appropriate focal date for the unknown amount. Round dollar values to 2 decimal places. Moving $890 due today to the focal date: A PV = N= A FV= Moving $525 due in 15 months to the focal date: N = A/ PV = Moving $555 due in 33 months to the focal date: N = A/ PV = The single amount at the focal date is = A FV= A FV = A/ A A/

What is the future value of 24 periodic payments of $4,890 each made at the beginning of each period and compounded at 8%?

What is the effective annual rate of interest if ​$900.00 grows to ​$1200.00 in four years compounded quarterly?