By using the <em>compound interest</em> model, the initial deposit required to receive $ 5 000 every 6 months is $ 125 000.
<h3>How many money should be deposited in the beginning to receive a certain amount periodically</h3>
In this problem we must apply the <em>compound interest</em> model, which represent a <em>periodic</em> accumulation of interest according to the following formula:
C' = C · (1 + r/100)ˣ (1)
Where:
- C - Initial deposit
- r - Interest rate
- C' - Resulting money
- x - Period index
If we know that x = 1, r = 4, C = x and C' = x + 5 000, then the initial deposit is:
x + 5 000 = x · (1 + 4/100)
x + 5 000 = 1.04 · x
0.04 · x = 5 000
x = 125 000
By using the <em>compound interest</em> model, the initial deposit required to receive $ 5 000 every 6 months is $ 125 000.
To learn more on compound interest: brainly.com/question/14295570
#SPJ1