Respuesta :
Answer:
the amount that willing to pay is $53,766
Explanation:
The computation of the amount that willing to pay is shown below:
Price willing to pay is
= $4,500 × {(1+i)^-1 + (1+i)^-2 + (1+i)^-3 + ... + (1+i)^-20} ,
Here i = discount rate = 0.055
= $4,500 × 11.95
= $53,776
Hence, the amount that willing to pay is $53,766
The person would be willing to pay $53,766 in a 20-year ordinary annuity.
What is future value calculation?
The Future value represents the value that current assets would be on a future date. It is measured to identify the worth of an investment made today in the future.
The formula for future value would be;
[tex]FV= A*\frac{[(1+i)^n-1]}{i}\\=4,500\frac{(1+0.055)^{-20} }{0.055}\\=4500*11.95\\ =53,776[/tex]
Here, i is the interest rate, A is present value, and n is the number of years. Finally, FA is the future value, which is 53776.
Learn more about future value here:
https://brainly.com/question/14044762