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nirvana33 [79]
4 years ago
10

How much would $1, growing at 3.5% per year, be worth after 75 years?

Business
2 answers:
Novosadov [1.4K]4 years ago
7 0

Answer:

The correct answer is: $13.20.

Explanation:

The time value of money is a concept that states that a dollar today is always worth more than a dollar tomorrow based on the interest that can be accrued. In that sense, the sooner the money is received, the better since there will be more time for the interest to grow. The future value of money is calculated with the following formula:

FV=PV x [1+ i/n]^((n x t))

Where:

  • <em>FV = Future value of money </em>
  • <em>PV = Present value of money </em>
  • <em>i = interest rate </em>
  • <em>n = number of compounding periods per year </em>
  • <em>t = number of years </em>

In the example:

FV = ?

PV = $1

i = 3,5%

n = 1

t = 75

Thus,

FV= $1 x [1+ (3,5%)/1]^((1 x 75))

FV= $1 x [1+ (35/10  x 1/100)/1]^((75))

FV= $1 x [1+ (35/1000)/(1/1)]^((75))

FV= $1 x [1+ 35/1000]^((75))

FV= $13,1985 ≅$13,20

Download pdf
777dan777 [17]4 years ago
6 0
1×3.5×75=262.5 got it??
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Like every contract, such a contract is legally binding and the terms cannot be revoked by one of the parties later. The parties are bound by arbitration in such cases, as is mutually agreed initially.

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