The total value of the deposit will be $1248.929 at the end of 5 years. The year wise ending balance would be:918991.441070.7551156.4161248.929 This is under the assumption that the interest of 8% is compounded annually.
13468.02
The sum you need is: 500 * 0.05^6. (Obviously, this sum gives "how much money you will have", not how much it will be worth, since inflation or other factors are not taken into account).
835.00, 860.05, 885.10, 910.15, 935.20,
189.89
The total value of the deposit will be $1248.929 at the end of 5 years. The year wise ending balance would be:918991.441070.7551156.4161248.929 This is under the assumption that the interest of 8% is compounded annually.
At the end of the year the interest is deposited in the account. The next year the interest is figured on the principal plus last year's interest.
4000 x (1.0610) = $7163.39
13468.02
1282.5
The sum you need is: 500 * 0.05^6. (Obviously, this sum gives "how much money you will have", not how much it will be worth, since inflation or other factors are not taken into account).
Yes. Currently it is 8.6% per annum compounded annually
$16,105.10 if compounded yearly, $16,288.95 if compounded semi-annually, $16,386.16 if compounded quarterly, $16,453.09 if compounded monthly, and $16,486.08 if compounded daily.
10 years
At the end of the first year, the balance in the account is: 5000(1+.0638). At the end of the second year, the balance in the account is: 5000(1+.0638)(1+.0638). At the end of the third year, the balance in the account is: 5000(1+.0638)(1+.0638)(1+.0638). At the end of the t year, the balance in the account is: 5000(1+.0638)^t. So, at the end of the tenth year, the balance in the account is 5000(1+.0638)^10 = 9,280.47. $5,000 is your principal, and the remaining ($9,280.47 - $5,000) = $4,280.47 is the interest.
835.00, 860.05, 885.10, 910.15, 935.20,
6% compounded annually is equivalent to an annual rate of 12.36%. To increase, at 12.36% annually for 3 years, to 10000, the initial deposit must be 7049.61