Lime Painting

Data Based On: Data for 14 Franchise Owners operating in 30 Territories during the 2023 calendar year (Measurement Period).

* 1. `average_gross_revenue`: Taken directly from the "Projects Sold" table, "All (14)" row, "Average Amount" of $1,095,451. 2. `median_gross_revenue`: Taken directly from the "Projects Sold" table, "All (14)" row, "Median Amount" of $734,675. 3. `revenue_top_quartile`: Taken directly from the "Projects Sold" table, "Top 25% (3)" row, "Average Amount" of $2,577,944. 4. `revenue_bottom_quartile`: Taken directly from the "Projects Sold" table, "Bottom 25% (4)" row, "Average Amount" of $381,523. 5. `average_gross_profit`: Calculated by multiplying `average_gross_revenue` ($1,095,451) by the "All (14)" average "Gross Profit Margin" (46% or 0.46) from the "Gross Profit Margin" table. Result: $1,095,451 * 0.46 = $503,907.46. 6. `average_net_profit`: Calculated by multiplying `average_gross_revenue` ($1,095,451) by the "All (14)" average "Adjusted Earnings Margin" (20% or 0.20) from the "Adjusted Earnings Margin" table. This margin is defined as Gross Profit minus Certain Marketing and Operation Expenses. Result: $1,095,451 * 0.20 = $219,090.20. 7. `average_net_income`: Assumed to be equivalent to `average_net_profit` ($219,090.20) based on the "Adjusted Earnings Margin" being the closest provided metric to a net income/profit, and the introductory text on page 1 mentioning "Adjusted Net Income". 8. `ebitda_margin_pct`: Set to the "All (14)" average "Adjusted Earnings Margin" (20% or 0.20), as it represents an operating margin (Gross Profit less certain operating expenses) and is the closest available proxy to an EBITDA margin. No explicit EBITDA was provided. 9. `best_guess_profit_low`: Calculated by multiplying `average_gross_revenue` ($1,095,451) by the "Low Amount" of "Adjusted Earnings Margin" (7% or 0.07) from the "Adjusted Earnings Margin" table. Result: $1,095,451 * 0.07 = $76,681.57. 10. `best_guess_profit_high`: Calculated by multiplying `average_gross_revenue` ($1,095,451) by the "High Amount" of "Adjusted Earnings Margin" (43% or 0.43) from the "Adjusted Earnings Margin" table. Result: $1,095,451 * 0.43 = $471,043.93.