BenbeLabsJul 23, 2026Store page updated Sep 25, 2026Free to playIn-app purchasesAdsGoogle PlayView on Google Play ↗
Revenue is a rough estimate from public install counts × genre ARPD — order of magnitude only.
Arrow Amaze: Logic Puzzles
Arrow Amaze is the satisfying logic puzzle game where every tap counts. Rotate arrows on a grid to create one single connected flow. Sound simple? The deeper you go, the more your brain has to work. 🧩 HOW TO PLAY Tap any arrow to change its direction. Connect every arrow into one continuous path to clear the level. One wrong move costs a life — so think before you tap. ⚡ FEATURES 100+ handcrafted brain teaser levels — Easy, Medium, Hard, and Expert Combo system — chain correct moves for up to 3x score multipliers Star ratings based on accuracy, speed, and lives remaining Play offline — no Wi-Fi or internet needed Hints when you're stuck — watch a short video to earn more Lives system with natural regeneration plus daily login streak rewards Light & dark themes for day or night play 🏆 CHALLENGE YOURSELF Can you earn 3 stars on every level? Build long combos without a single mistake. Race the clock for a perfect score. Unlock Daily Challenges and Event Mode as you progress. Free to download and play. Optional in-app purchases available.
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Estimated lifetime revenueVery wide rangeEstimated from install counts and typical spend per download, not from reviews. This is the widest range we publish — treat it as an order of magnitude.More in the glossary →
approximately $4.4Kgross
$1.1Klow → high range$17.5K
Net to developerafter refunds, tax and the store's cutapproximately $3.2K
Estimated range $1.1K – $17.5K. Not checked against reported figures.
Arrow Amaze: Logic Puzzles has grossed an estimated approximately $4.4K on Google Play.
How much has Arrow Amaze: Logic Puzzles made?
About approximately $4.4K gross, estimated range approximately $1.1K to approximately $17.5K — roughly approximately $3.2K net to the developer after refunds, VAT and Google Play's cut. Very wide range: see how often ranges like this hold on accuracy. How we estimate →
