900*(1+4/100)2 = 900*(1.04)2 = 973.44
"How much money should be deposited at 4.5 percent interest compounded monthly for 3 years?"Incomplete question.... to do what?
Type your answer here... $8,324.59
Before she chooses a bank and deposits her money, Mary should shop around first.There are different kinds of interest.At 3.2% . . .If it's simple interest, her money will earn $ 8.80 .If it's compounded quarterly, it earns $ 8.91 in one year.If it's compounded monthly, it earns $ 8.93 .If it's compounded daily, it earns $ 8.94 .Also, by the way, notice that Mary doesn't earn the interest. Her invested money does.
25000 x (1.02)14 = 32976.97. For comparison, compounded annually would give 25000 x (1.04)7 = 32898.29, not a huge difference but worth having!
The 12 percent nominal interest means that your money will increase in value by 12% in a year's time in NOMINAL terms.However, the inflation rate of 13 percent says that the cost of goods will increase faster than the value of your deposit.Hence the REAL effect is that the value of your money will fall by 1 percent.
It will be 726.
"How much money should be deposited at 4.5 percent interest compounded monthly for 3 years?"Incomplete question.... to do what?
When a financial product pays compounded interest the investor earns interest on interest earned. For example, when $1,000 is invested at a compounded rate of 5 percent the principal balance of the investment would increase to $1,050 at the end of year one assuming annual compounding of interest. In year two the investor would receive interest at 5 percent on $1,050 for an interest payment of $52.50 in year two. Money left to accumulate at compounded interest can grow tremendously over time (see Compounded Earnings: Making Your Money Work for You).Banks offer compounded interest on savings accounts and certificates of deposit. Another method of obtaining a compounded rate of interest can be achieved by buying US Treasury issued zero coupon bonds which offer the advantage of long dated paper and the ability to know upfront what the compounded rate of return will be (see Zero Coupon Bonds Explained: Locking in Long Term Profits).
First find out what the interest rate is from the money lender or deposit taker.
Assuming you deposit the money on the first day of each year you will have 2,124 from the 1,400 you'd deposited earning a total of 724 interest
Type your answer here... $8,324.59
It's 1/10th of the amount you put in. The more you deposit or invest, the more interest you get.
Yes, that's an accurate number.
You would need 9687 dollars.
20.05
400*(1.06)25 = 1716.75
Approx 69.661 years if the interest is compounded. 100 years otherwise.