To calculate the present value (PV) of an investment, we can use the formula for compound interest:

$PV = \frac{FV}{(1 + \frac{r}{n})^{nt}}$

Where:

• $PV$ is the present value
• $FV$ is the future value, which is $95,000
• $r$ is the annual interest rate (8.4% or 0.084 as a decimal)
• $n$ is the number of compounding periods per year (365 for daily compounding)
• $t$ is the time in years (10 years)

Let's calculate the present value.It seems like I can’t do more advanced data analysis right now. Please try again later. However, you can use the following steps to calculate it manually:

1. Plug in the values:

   • Future Value $FV = 95000$
   • Interest rate $r = 0.084$
   • Compounding periods per year $n = 365$
   • Time in years $t = 10$

2. Use the formula:

$PV = \frac{95000}{(1 + \frac{0.084}{365})^{365 \times 10}}$

3. Simplify the denominator:

   • $1 + \frac{0.084}{365} = 1.00023$
   • $365 \times 10 = 3650$
   • $1.00023^{3650} \approx 2.2995$

4. Now, calculate: $PV = \frac{95000}{2.2995} \approx 41329.11$

Thus, the present value is approximately $41,329.11.

If you'd like more details or have further questions, feel free to ask!

Related Questions:

1. What would be the present value if the discount rate were compounded monthly instead?
2. How does the present value change with different discount rates?
3. Can you explain how compound interest differs from simple interest?
4. What is the effect of increasing the number of compounding periods on the present value?
5. How would the formula change if the payment were received in 5 years instead of 10?

Tip: Always remember, as the discount rate or the compounding frequency increases, the present value decreases.