Lead Value Estimator

1. Enter current, defensible values for total revenue, total leads, close rate.
2. Review the primary estimate together with the supporting metrics; no single output should be interpreted in isolation.
3. Adjust one assumption at a time to test sensitivity and identify the variables with the greatest practical impact.
4. Record the scenario that best reflects your planning horizon, then compare it with actual results as new data becomes available.

Core relationship: Value per lead = revenue ÷ total leads

The calculator applies the displayed relationship consistently to the values entered above. Percentage inputs are converted to decimal form before arithmetic is performed.

What the result means

The primary result is a planning estimate for lead value. Read it alongside the detailed figures to understand scale, trade-offs, and the effect of the underlying assumptions.

Use comparable time periods and units throughout. Forecasts are sensitive to incomplete data, changing rates, platform policies, taxes, fees, and other conditions not explicitly modeled here.

Start with the prefilled example values for total revenue, total leads, close rate. The result panel updates the lead value estimate and its component metrics. Then change the most uncertain input by 10% to create a simple high-or-low scenario.

What does the Lead Value Estimator measure?

It translates the entered assumptions into an estimate of lead value and displays related metrics that help place the main figure in context.

Which inputs should I use?

Use figures from the same reporting period and source whenever possible. Recent actual data is generally more useful than an unsupported optimistic forecast.

How should I interpret the result?

Treat it as a decision aid, not a guarantee. Compare multiple scenarios and pay particular attention to the inputs that produce the largest change in the outcome.

Why might actual results differ?

Timing, taxes, fees, refunds, market conditions, customer behavior, platform rules, and rounding can all produce differences between a model and observed results.