Answer:
P = $ 7479
Explanation:
Given:
Number of years, n = 20 years
Value at retirement, Pv = $73,425
Rate of interest, r = 8%
Now, the formula for annuity is given as:
[tex]P=r\times (\frac{P_V}{1-(1+r)^{-n}})[/tex]
where,
P is the annuity that can be withdrawn every year
Pv = Present value i.e the value at retirement
on putting the values, we have
[tex]P=(0.08)\times (\frac{73425}{1-(1+(0.08))^{-20}})[/tex]
or
P = $ 7478.49 ≈ $ 7479