An amount of money $P$ is invested in an account where interest is compounded at the end of the period. The future worth Fyielded at an interest rate i after $n$ periods may be determined by the following formula:

$F=P(1+i{)}^n$

Develop a Python function that calculates the future worth of an investment for each year from $1$ to $n.$ The input to the function should include the initial investment, $P,$ the interest rate, $i($as a decimal fraction, not a percentage$),$ and the number of periods, $n,$ over which the future worth is to be calculated. Note: If the periods are years, then the interest rate must be per year, not month. The output should consist of a table with headings and columns for periods and future worth. Test the program with $P=120,000,i=0\mathrm{.}07$ per year, and $n=10$ years. Complete the following table.

$\backslash$table$[[$Period$,$Future Worth$],[1,128,400],[2,],[3,147,005],[4,],[5,168,306],[6,],[7,192,694],[8,],[9,220,615],[10,]]$