Answer:
1+i
Explanation:
The explicit formula for the compound interest geometric tell us: If P1 is invested at an interest rate of i per year, compounded annually, the future value Pn at the end of the nth year is:

For example if you have $10 at 5% at an interest rate of 5% per year.
Then if you want to know the amount of money at the end of the 2, 3 and 4 year, you have:
n=1 year P1=10
n=2 year


=10,5
n=3 year


=11.025
n=4 year


= 11.57625