Set your current rating, your review count, and the rating you want. The math tells you exactly how many new reviews it takes — and how long that takes at your customer volume. Honest math, no email required.
What your profile shows today.
Total Google reviews right now.
The rating you want to reach. (Why does this stop at 4.7? See the math below.)
Used to estimate how long it would take if every customer were asked.
Assumes new reviews average 4.8★ and a conservative 25% of asked customers leave one — the same assumptions as our review ROI calculator. Estimates, not a guarantee.
Show me my real gap — free rating check
Also try: What is your rating costing you? → · All free tools →
It solves the weighted average for the missing number: your current rating × your current review count, plus new reviews at an assumed 4.8★ average, divided by the new total — set equal to your target. Rearranged: current count × (target − current rating) ÷ (4.8 − target), rounded up. No hidden fudge factors; it's the same math Google's average uses.
When every customer gets asked — not just the angry ones who show up uninvited — the average skews strongly positive. We use the same 4.8★ assumption as our review ROI calculator, and it's deliberately conservative: many businesses that ask everyone see higher.
Because the math assumes new reviews average 4.8★ — and a weighted average can approach that number but never pass it. As your target gets closer to 4.8, the reviews needed grows toward infinity. Reaching 4.8+ is absolutely possible (plenty of businesses do), but it requires a near-perfect review average, and we'd rather show you honest math than a slider that promises anything.
Then the calculator says zero — and your battle is review count and recency, not the average. A 4.6 with 40 reviews loses to a 4.5 with 400. Steady volume is what keeps you winning the comparison, which is exactly what an always-on review engine is for.
A busy salon serving 300 clients a month collects 75 new reviews in a single month at a 25% response rate. The math only feels impossible when asking depends on someone remembering.
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