AVAX DCA Calculator

Buying Avalanche (AVAX) with a fixed amount on a fixed schedule is a popular strategy. Set amount, frequency and a price path to simulate coins accumulated, average cost and final value.

Simulating DCA into AVAX

Set the amount per period, the number of periods and a start/end price for Avalanche (AVAX); the tool buys every period along a linear price path.

The start price is pre-filled with the 8.032 USDT reference price and the end price defaults to 10.442 USDT (+30%) — both are editable.

How the AVAX DCA metrics are derived

Coins per periodcontribution ÷ price that period
Coins accumulatedsum of coins bought each period
Average costtotal contributed ÷ coins accumulated
End valuecoins accumulated × end price

Worked AVAX DCA example (linear model)

500 USDT per period across 12 periods with price moving linearly from 8.032 to 10.442: 6,000 USDT contributed, about 653.981961 AVAX accumulated, average cost near 9.175 USDT, end value about 6,828.62 USDT and a return of roughly +13.81%.

DCA example table

End price moveEnd priceAverage costEnd valueReturn
-20%6.4267.1945,359.5 USDT-10.68%
0%8.0328.0326,000 USDT+0.00%
+20%9.6388.8066,566.89 USDT+9.45%
+50%12.0489.887,316.75 USDT+21.95%

500 USDT per period for 12 periods, price moving linearly from 8.032 USDT (math model, not historical prices).

Limits of the AVAX linear price model

A straight-line price path is not how AVAX trades — it is meant to explain how averaging works, not to forecast returns. For real prices switch to the DCA backtest tool.

FAQ

How is the average cost of a AVAX DCA plan computed?

Average cost = total contributed ÷ coins accumulated, where coins accumulated = Σ(contribution ÷ period price). Because you buy more AVAX when it is cheap, the average cost usually sits below the midpoint of the start and end prices.

What does 500 USDT per period into AVAX over 12 periods produce?

With price moving linearly from 8.032 to 10.442: 6,000 USDT contributed, average cost near 9.175 USDT, end value about 6,828.62 USDT and a return of roughly +13.81% (math model, fees excluded).