Your e‑book break‑even price is the minimum list price you need to charge so that your net revenue per sale (after the store/distributor fee) covers your one‑time publishing costs—plus any optional profit target you set. This is useful for self‑published authors and small presses who want a realistic pricing floor before choosing a market-facing price point like $2.99, $4.99, or $9.99.
This calculator assumes you know (or can estimate): (1) your upfront costs, (2) the platform fee (or royalty share), (3) your expected unit sales for the time period you care about, and (4) any desired profit on top of cost recovery.
Let:
The calculator uses this break‑even relationship:
In words: required price equals (costs + desired profit) divided by (expected copies × your keep rate), where keep rate = 1 − fee.
Enter Upfront Production Costs ($). Include one‑time costs such as editing (developmental/copy/proof), cover design, formatting/conversion, ISBNs (if applicable), software used specifically for this launch, and one‑time launch marketing spend.
Enter Platform Fee (%). This is the percentage kept by the retailer/distributor. For example, a “70% royalty” is roughly a 30% fee (before any other adjustments). Enter the fee as a whole percentage number (e.g., 30).
Enter Expected Copies Sold. Choose a realistic unit estimate for the period you’re evaluating (first 30/90 days, first year, lifetime—just be consistent). Conservative estimates often produce more actionable pricing floors.
Enter Desired Profit ($) (optional). Use 0 if you only want to recover costs. If you want your project to generate a specific amount beyond break‑even, enter that profit target here.
Click Calculate Price. The result is the minimum list price per copy needed to hit your goal given those inputs.
The number you get is a minimum required list price under a simplified model. Here’s how to read it:
Suppose you have:
Your keep rate is 1 − 0.30 = 0.70. Expected net revenue per $1 of list price is $0.70.
Break‑even price:
p = (3000 + 0) / (1000 × 0.70) = 3000 / 700 = $4.2857…
Rounded to cents, that’s $4.29. If you price at $4.29 and sell 1,000 copies under a consistent 30% fee, you would approximately cover the $3,000 upfront cost.
If instead you wanted $1,000 profit, then:
p = (3000 + 1000) / (1000 × 0.70) = 4000 / 700 = $5.7143… ≈ $5.71
The table below holds costs constant at $3,000 and desired profit at $0, then varies platform fee and expected copies.
| Expected copies (N) | Platform fee (f) | Keep rate (1 − f) | Break‑even price (p) |
|---|---|---|---|
| 500 | 30% | 70% | $8.57 |
| 1,000 | 30% | 70% | $4.29 |
| 2,000 | 30% | 70% | $2.14 |
| 1,000 | 40% | 60% | $5.00 |
| 1,000 | 20% | 80% | $3.75 |
Takeaway: small changes in sales volume and effective fee can move the break‑even price substantially—especially when expected copies are low.
Enter the percentage the retailer/distributor keeps. If you’re told your royalty is 70%, your platform fee is about 30%. If you have multiple channels, consider a weighted average fee based on expected unit mix.
Run multiple scenarios with different fee percentages that reflect the price bands you might choose. If delivery charges apply, your effective fee is higher than the headline percentage.
If you’re evaluating a specific period (e.g., first 3 months), include the ad budget you expect to spend during that period in upfront costs so the break-even price reflects your planned investment.
This calculator is for a single title’s economics. For a series, you can treat book 1 as a lead generator and evaluate break-even across the series by pooling costs and estimating total series revenue, or run the calculator per book with different sales expectations.
That’s a signal to revise assumptions: lower costs, increase expected copies via marketing/positioning, adjust profit target, or choose a different distribution mix. You can also accept a longer payback window by increasing the expected copies sold over a longer horizon.