Frax (prev. FXS) (FRAX) — DCA Calculator
Calculate the returns of Dollar-Cost Averaging into Bitcoin and other cryptocurrencies.
DCA Simulation Results
$1,900.00
$1,673.86
-11.9%
-$226.140128
$0.319735
19
This simulation uses approximated historical return patterns. Actual results vary. Past performance does not guarantee future returns. This is not financial advice.
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What is Dollar Cost Averaging for Frax (prev. FXS)?
Dollar Cost Averaging (DCA) is an investment strategy where you regularly invest a fixed amount into Frax (prev. FXS) (FRAX) — regardless of the current price. This strategy reduces the risk of buying at the wrong time and smooths out your average purchase price over time.
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Market Position
Frax (prev. FXS) (FRAX) ranks #745 outside the top 100 — higher upside potential paired with significantly elevated liquidity and delisting risk, with a current market cap of $26.36 M. As a stablecoin, Frax (prev. FXS) is engineered for low volatility. Valuation rests less on the Score and more on peg stability and reserve attestations.
Recent Price Action
At $0.2817 (only 1% of the ATH of $42.80), Frax (prev. FXS) is in a deep correction — drawdowns of this magnitude have historically offered attractive re-entry zones depending on fundamentals. Over the last 7 days, Frax (prev. FXS) has moved sideways at +1.3%; over 30 days it has dropped −6.2%.
Valuation Signals
A Value Score of 74.3/100 places Frax (prev. FXS) in the "Undervalued" zone, indicating a discount versus realized market cap and network activity. MVRV at 95/100 suggests a favorable valuation relative to realized cap. Low dev activity (score 0/100) is a cluster risk — project stagnation elevates long-term delisting risk.
Risk Profile
Stablecoin risks: depeg events (UST-style collapse), banking-partner insolvency for reserve-backed stables, and OFAC/compliance exposure. Strong tokenomics (85/100): bounded emission, decentralized distribution, and no activation cliffs on the horizon. Outside the top 100, exchange liquidity is thin and slippage on larger trades is non-trivial.
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