Editing Openai/67d9ce0c-64a4-8006-9fa5-0272ee2e5770 (section)

===== #### =====

Reinvesting 80% of the revenue can significantly expand the project’s capacity over time. If we assume reinvestment leads to an annual growth rate in capacity and revenue, we can calculate the compounded effect:
* Annual Growth Rate from Reinvestment: Let’s assume the reinvestment leads to a 5% annual increase in capacity and revenue.

Using the formula for compound growth:

Future Value (FV)=Present Value (PV)×(1+r)n\text{Future Value (FV)} = \text{Present Value (PV)} \times (1 + r)^nFuture Value (FV)=Present Value (PV)×(1+r)n
Where:
* PV\text{PV}PV = $47.28 billion (initial annual revenue)
* rrr = 5% annual growth rate
* nnn = 10 years

Future Annual Revenue=$47.28 billion×(1+0.05)10≈$77.12 billion\text{Future Annual Revenue} = \$47.28 \, \text{billion} \times (1 + 0.05)^{10} \approx \$77.12 \, \text{billion}Future Annual Revenue=$47.28billion×(1+0.05)10≈$77.12billion
After 10 years, with the 80% reinvestment strategy, the annual revenue could grow to approximately $77.12 billion.

====== In the 10th year: ======
* 20% to Investors: Investor Distribution=$77.12 billion×0.20=$15.424 billion/year\text{Investor Distribution} = \$77.12 \, \text{billion} \times 0.20 = \$15.424 \, \text{billion/year}Investor Distribution=$77.12billion×0.20=$15.424billion/year
* 80% for Expansion and Operations: Reinvestment and Running Costs=$77.12 billion×0.80=$61.696 billion/year\text{Reinvestment and Running Costs} = \$77.12 \, \text{billion} \times 0.80 = \$61.696 \, \text{billion/year}Reinvestment and Running Costs=$77.12billion×0.80=$61.696billion/year