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{ "config": { "color": "#23292f", "description": "Digital payment protocol and cryptocurrency for financial transactions.", "full_name": "XRP (Ripple)", "icon": "bi-currency-exchange", "metrics": [ { "format": "text", "key": "ledger_status", "name": "XRP Ledger Status" }, { "format": "text", "key": "transaction_cost", "name": "Transaction Cost" }, { "format": "text", "key": "transaction_speed", "name": "Transaction Speed" }, { "format": "text", "key": "validators", "name": "Validators" }, { "format": "currency", "key": "volume_24h", "name": "24h Volume", "scale": 1000000, "suffix": "M" }, { "format": "text", "key": "dominance", "name": "Market Dominance" }, { "format": "currency", "key": "market_cap", "name": "Market Cap", "scale": 1000000000, "suffix": "B" }, { "format": "currency", "key": "volume_24h", "name": "24h Volume", "scale": 1000000, "suffix": "M" }, { "format": "percentage", "key": "dominance", "name": "Market Dominance", "suffix": "%" } ], "name": "XRP" }, "crypto": { 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", "correlations": { "Bitcoin": { "description": "XRP and Bitcoin show a strong positive correlation (0.65). They tend to move together in the crypto market.", "status": "Strong Positive", "value": 0.65 }, "S\u0026P 500": { "description": "XRP and S\u0026P 500 show a moderate positive correlation (0.30). They tend to move in the same direction.", "status": "Moderate Positive", "value": 0.3 }, "US Dollar Index": { "description": "XRP and US Dollar Index show a moderate negative correlation (-0.40). When the USD strengthens, XRP typically weakens.", "status": "Moderate Negative", "value": -0.4 } }, "dominance": null, "market_cap": null, "price": 2.24, "price_change_1h": 0.16416524890000028, "price_change_1h_pct": 7.90839679377214, "price_change_24h": 0.11350000000000016, "price_change_24h_pct": 5.337408887843882, "price_change_7d": 0.02770000000000028, "price_change_7d_pct": 1.2520905844596248, "rsi": 53.6, "sma50": 2.16545, "technical": {}, "volume_24h": null }, "limit_orders": { "current_price": 2.24, "discount_pct": 1.6, "discount_pct_14d": 8.65, "discount_pct_24h": 0.35, "probability": "70% based on historical data", "probability_14d": "55% based on historical data", "probability_24h": "80% based on historical data", "reasoning": "The 7 day limit order price is based on statistical analysis of 110 historical price points. In 7-day windows, XRP has historically dropped by an average of -7.3% (median: -4.8%).", "reasoning_14d": "Based on historical 14-day price movements, XRP has typically dropped by -11.7% (median: -13.0%). This price has 55% based on historical data probability of being reached within 14 days.", "reasoning_24h": "Based on historical 24-hour price movements, XRP has typically dropped by -1.6% (median: -1.3%). This price has 80% based on historical data probability of being reached within 24 hours.", "recommended_price": 2.20423, "recommended_price_14d": 2.04624, "recommended_price_24h": 2.23227 }, "name": "XRP", "score": { "components": [ "Above SMA50: +0 pts", "RSI 53.6 not oversold: +0 pts", "90d: At 30.0% of range: +0 pts", "30d: At 73.8% of range: +0 pts", "7d: At 99.4% of range: +0 pts", "24h: At 36.8% of range: +0 pts" ], "score": 0 }, "symbol": "xrp", "thresholds": { "ada": { "24h": { "avg": 0.6723665820997952, "current": 0.6789801717, "current_position_pct": 59.76363628695174, "high": 0.7335584164, "low": 0.5979143381 }, "30d": { "avg": 0.6630130729500001, "current": 0.6789801717, "current_position_pct": 61.96939140204012, "high": 0.7218269706, "low": 0.6091629863 }, "7d": { "avg": 0.68354343176, "current": 0.6789801717, "current_position_pct": 42.059778713117964, "high": 0.7010269761, "low": 0.6629760265 }, "90d": { "avg": 0.7461582582287039, "current": 0.6789801717, "current_position_pct": 21.184222205988025, "high": 1.1295030117, "low": 0.5578879714 } }, "aud_usd": { "24h": { "avg": 0.6402527485267225, "current": 0.6446205973625183, "current_position_pct": 80.86218687469923, "high": 0.6468724012374878, "low": 0.6351061463356018 }, "30d": { "avg": 0.6399904787540436, "current": 0.6446205973625183, "current_position_pct": 100.0, "high": 0.6446205973625183, "low": 0.6365291476249695 }, "7d": { "avg": 0.6411816954612732, "current": 0.6446205973625183, "current_position_pct": 100.0, "high": 0.6446205973625183, "low": 0.63840651512146 }, "90d": { "avg": 0.6399904787540436, "current": 0.6446205973625183, "current_position_pct": 100.0, "high": 0.6446205973625183, "low": 0.6365291476249695 } }, "bnb": { "24h": { "avg": 598.1818820140405, "current": 602.1024780273, "current_position_pct": 59.397393417212875, "high": 618.9306030273, "low": 577.4846801758 }, "30d": { "avg": 595.2158551897321, "current": 599.0616455078, "current_position_pct": 52.281910049806754, "high": 618.826965332, "low": 577.4059448242 }, "7d": { "avg": 596.6484008789, "current": 599.0616455078, "current_position_pct": 86.13935484912184, "high": 601.1641845703, "low": 585.9950561523 }, "90d": { "avg": 616.0660072609222, "current": 599.0616455078, "current_position_pct": 40.3457012116599, "high": 698.0373535156, "low": 532.121887207 } }, "btc": { "24h": { "avg": 91676.56147959184, "current": 95049.6015625, "current_position_pct": 81.28488652953595, "high": 97788.7265625, "low": 83152.828125 }, "30d": { "avg": 90436.318, "current": 99265.44, "current_position_pct": 100.0, "high": 99265.44, "low": 79607.3 }, "7d": { "avg": 96412.11714285715, "current": 99265.44, "current_position_pct": 100.0, "high": 99265.44, "low": 94277.62 }, "90d": { "avg": 91044.4401590909, "current": 99265.44, "current_position_pct": 76.92844272493112, "high": 106146.265625, "low": 76322.42 } }, "doge": { "24h": { "avg": 0.17073033536495902, "current": 0.1721897125, "current_position_pct": 54.10411883217504, "high": 0.1900947094, "low": 0.1510825008 }, "30d": { "avg": 0.16835888208571428, "current": 0.1692402661, "current_position_pct": 54.278432757517834, "high": 0.182457, "low": 0.153549999 }, "7d": { "avg": 0.17354613542, "current": 0.1692402661, "current_position_pct": 0.0, "high": 0.181576997, "low": 0.1692402661 }, "90d": { "avg": 0.2138659054490741, "current": 0.1692402661, "current_position_pct": 11.824321756862755, "high": 0.3715769947, "low": 0.142106995 } }, "eth": { "24h": { "avg": 1735.284697729695, "current": 1787.4671630859, "current_position_pct": 76.40954507064357, "high": 1861.6646728516, "low": 1547.1412353516 }, "30d": { "avg": 1706.9741254534072, "current": 1795.6882324219, "current_position_pct": 85.31503563301818, "high": 1842.7078857422, "low": 1522.5187988281 }, "7d": { "avg": 1820.1055175781198, "current": 1795.6882324219, "current_position_pct": 0.0, "high": 1842.7078857422, "low": 1795.6882324219 }, "90d": { "avg": 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"XRP": "iVBORw0KGgoAAAANSUhEUgAAAXIAAAFyAQAAAADAX2ykAAACcklEQVR4nO2bQY7bMAxFH2sDWcrAHCBHkW9W9GbWUXKAAtYygILfhWTH03bQGTTjxgW1SOz4LT5AfJoUFRMfWenLh3Bw3nnnnXfeeeff4q2tHhsBG7PZ5sqs3T6rfuffWn39ihNAfkFw6yEIkoHIXQHA9tHj/OfweXUonTRlM6CTjYCZ9Xvrcf5zeBuzGelcIOpqmv6xHuf/ju9//iENXTECAN2vzfGz6Xf+fXyQmlfD1YiXk2zkVnO2pLK3HucfyiczMxuAeDktrs0nAbdaPu+rx/kH8TU/b/JwGjAIV1M6F/Tq2Q56nH8sjySJKIk4Q/0glJqVl5zdEE3Ppt/59/Fr1ZwGgNxjZidBKO3pvnqcfwzf/Eso1bp31zZjz53uFnf/Ho2vYZRm0BS2SboFee6kKRQ8vofkt/HVDM3Jq6cJUu2e5PE9IL/EVwWiynrb4lvrqyj370H5df+qk5FfBNz6NmSgkxG+L1e76HH+sfy2P2pd0VJVTYCmUJYXs/v3gPzi3zwg8kmkEQRXU9TdxLvpcf5z+CCRzgX7qgLkk2ykk329mBEvPh88KL/uT956kftCsk4Wp6tBfilKAyidfb5wUH7TH7X6ee5075Tu1bX3R4fk1/2rJcjr1Lc9gNYaeXyPyG8a3iWgi3/jq8La6+cD8/fzk3WlAdohrNy/mgk/p37n/8DHzSZ0wcZQqOMk7ld76nH+Qfy6oQHEudMy/9V2rL9mas/PR+c1Ledja9U8BUnf/Hzs/8VXE+eT6tZGnG8+3z82H9TOT6bhZqQBzNbjHP7+PSy/bXNr6xt+PyT0/veQvPn/u5133nnnnXd+d/4HAEPcRN9TrS4AAAAASUVORK5CYII=" } }
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Limit order prices are calculated based on statistical analysis of historical price movements to balance optimal entry price with probability of execution. Choose timeframes that match your trading strategy.
Current Price: | $2.24000 |
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Target Price: | $2.23227 |
Discount: | 0.35% below current |
Probability: | 80% based on historical data |
Current Price: | $2.24000 |
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Target Price: | $2.20423 |
Discount: | 1.60% below current |
Probability: | 70% based on historical data |
Current Price: | $2.24000 |
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Target Price: | $2.04624 |
Discount: | 8.65% below current |
Probability: | 55% based on historical data |
A limit order is an instruction to buy or sell an asset at a specified price or better. Unlike market orders which execute immediately at the current market price, limit orders allow you to:
Note: Limit orders are only executed if the market reaches your specified price. They may remain unfilled if the price doesn't reach your target.
Strategy | Pros | Cons |
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Limit Orders |
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Dollar-Cost Averaging |
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Binance offers some of the lowest fees for limit orders at 0.1% (can be reduced further with BNB).
Select the XRP/USD or XRP/USDT trading pair from the market selector.
Make sure the "Limit" order tab is selected (usually the default).
Type in the price at which you want to buy XRP. Our calculations can help inform your decision based on your timeframe:
You can specify the amount in XRP or use the percentage buttons to allocate a portion of your available funds.
Your limit order will be placed and remain active until it's either filled or canceled.
Coinbase offers a user-friendly interface with limit order fees starting at 0.4% (maker fee).
Select the XRP-USD trading pair from the available markets.
Select the "Limit" tab from the order type options.
Input the price at which you want to buy XRP. Our calculations can help inform your decision based on your timeframe:
You can enter the amount in XRP or USD using the "Size" field and the toggle between crypto and fiat.
The default is "Good 'til canceled" (GTC), which keeps your order active until it's filled or you cancel it.
Kraken is known for its security and offers maker fees starting at 0.16% for limit orders.
Select XRP/USD from the markets menu.
Make sure the "Buy" tab is selected.
Type in your desired purchase price for XRP. Our calculations can help inform your decision based on your timeframe:
You can specify the amount in XRP or use the percentage buttons to use a portion of your available USD.
Your limit order will be placed on the order book until it's filled or canceled.
Bybit offers competitive maker fees starting at 0.1% with volume-based discounts available.
Search for and select the XRPUSDT or XRPUSD trading pair.
The order form is usually located on the right side of the trading interface.
Input the price at which you want to buy XRP. Our calculations can help inform your decision based on your timeframe:
You can enter the amount directly or use the percentage slider to allocate a portion of your available funds.
Your limit order will be placed and will remain on the order book until it's executed or canceled.
While both limit orders and dollar-cost averaging have their advantages, many experienced XRP investors use a combined approach to maximize their buying strategy:
Invest a fixed percentage of your monthly budget (e.g., 50-70%) using regular DCA purchases regardless of market conditions. This ensures you're consistently accumulating XRP over time.
Allocate the remaining portion of your budget (e.g., 30-50%) to strategic limit orders placed at key support levels or at significant discounts to current prices. Our limit order calculations provide excellent starting points.
Instead of placing one large limit order, consider creating multiple smaller orders at different price levels and timeframes. For example:
If your limit orders don't fill within a certain timeframe (e.g., 7 days), consider adjusting them to the current market conditions or converting a portion back to your DCA strategy to ensure continued accumulation.
Low: $1.80
High: $3.17
Position: 30.0%
Low: $1.97
High: $2.29
Position: 73.8%
Low: $2.13
High: $2.21
Position: 99.4%
Low: $2.04
High: $2.33
Position: 36.8%
MACD | Neutral |
---|---|
Bollinger Bands | Neutral |
Stochastic RSI | Neutral |
ADX | Neutral |
OBV | Bullish |
Technical indicators are showing a mixed picture with no clear directional bias.
Understanding how XRP moves in relation to other assets:
Bitcoin | 0.65 |
S&P 500 | 0.3 |
US Dollar Index | -0.4 |