If my maths is correct, you should have 360 000. The compound interest formula is
A = P(1+i)n
Therefore:
A = 60000(1+5)1
A = 60000(6)1
A = 60000 x 6
A = 360000
Note: the 'n' is to the power of
A = Amount you will have at the end of the investment
P = The amount you invested at the beginning
i = The interest rate
n = The amount of years that the money will be invested for
$22334
You need to invest 42027.98
6.1% = 0.061(1.061)20 = 3.268193Investment = 600,000 / 3.268193 = $ 183,587.70
That depends on how often it's compounded. If it's once a year, 2.27 percent of 150000 is 3405.
That's going to depend on all of the following: -- what interest rate you can find -- how often the interest on the investment is compounded -- how you take your 40,000 annually ... how much and how often during the year. You haven't included any of that information in the question, so no answer is possible.
Invest at an amount of 200000 at a bank that offers an interest rate of 7,6%p.a Compounded annually for a period of 3 years
Compounded annually, that's 14,624.31
$22334
You need to invest 42027.98
Your aunt is planning to invest in a bank CD that will pay 8.00 percent interest semi-annually. If she has $13,000 to invest, how much will she have at the end of four years?
6.1% = 0.061(1.061)20 = 3.268193Investment = 600,000 / 3.268193 = $ 183,587.70
balls
That depends on how often it's compounded. If it's once a year, 2.27 percent of 150000 is 3405.
The time value of money, in a nutshell, is how much money would be worth in the future if you invested it at a certain rate. If you have $1 now and can invest for 5% (compounded annually), you would have $1.05 at the end of the year (Future Value) Can also be how much you need now to reach a certain amount in the future. If you need $1 in a year and can invest for 5% (compounded annually), you would need about 95 cents now (Present Value)
That's going to depend on all of the following: -- what interest rate you can find -- how often the interest on the investment is compounded -- how you take your 40,000 annually ... how much and how often during the year. You haven't included any of that information in the question, so no answer is possible.
If you invest $1,000 today in a security paying 8 percent compounded quarterly, how much will the investment be worth seven years from today?
It is not possible to answer the question based in the information given since the increase in CPI does not reflect the return on the housing market.