Comparación de bonos de casino y cómo fijar metas realistas de ganancias

Espera… aquí hay dos cosas que necesitas ya: una fórmula práctica para convertir un bono en expectativa realista y una regla rápida para decidir si te conviene activarlo. Primero, la fórmula: Valor esperado aproximado = (Bono × RTP_efectivo × Contribución_juego) − (Requisito_de_apuesta / Número_medio_de_apuestas × apuesta_media).

En lenguaje llano: si recibes $50 de bono con 35× rollover y juegas tragamonedas con 96% RTP, tu punto de referencia realista de extracción será mucho menor que $50. Calcula cuánto debes apostar para liberar el bono y ajusta tu tamaño de apuesta para que la varianza no te arruine en la primera sesión.

![image](data:image/webp;base64,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)

Primeros pasos rápidos (valor práctico inmediato)

¡Ah! Antes de depositar: comprueba tres números en los T&C del bono — el porcentaje del bono, el requisito de apuesta (WR) y la contribución por juego (p. ej. tragamonedas 100%, ruleta 10%, blackjack 0%).

Si el bono es 100% hasta $100 con WR 35×, significa que para liberar el dinero debes generar $3,500 en volumen de apuesta (100×35) sobre los fondos bonificados y, dependiendo de la regla, también sobre tu depósito. No asumas que los $100 son efectivo retirable al instante.

Tipos de bonos y su valor práctico

Aquí está la cosa. No todos los bonos son iguales. Resumen rápido:

Tipo de bono Qué cubre Contribución típica Ventaja / Desventaja
Bono de igualación (Match) Duplica tu depósito hasta X Slots 100% / Mesa 0–10% Alto volumen; valor real depende del WR
Giros gratis Jugadas en tragamonedas seleccionadas Slots 100% Buen upside en volatilidad; menor requisito en ocasiones
Sin depósito Dinero o giros sin depositar Slots 100% Bajo importe; útil para probar el sitio
Cashback Devolución porcentual de pérdidas N/A (efectivo) Reduce riesgo; suele tener condiciones sobre pérdidas netas

Cómo valorar un bono: método paso a paso

Observa esto: toma siempre cuatro datos del bono — Monto del bono (B), Requisito de apuesta (WR), Contribución por juego (C) y RTP estimado del juego (R).

Fórmula simplificada para una estimación rápida (slots predominantes):

Valor_estimado ≈ B × R − (Apuesta_media × Probabilidad_de_burbujear × Coste_de_spread)

Ejemplo concreto: B = $50, WR = 35×, contribución = 100%, R = 0.96. Necesitas apostar 50×35 = $1,750 para liberar. Si juegas apuestas promedio de $1, la cantidad de rondas esperadas es 1,750 rondas. Con RTP 96%, la pérdida esperada sobre ese volumen sería 1,750 × $1 × (1 − 0.96) = $70. Resultado: el valor esperado del bono, neto de la varianza, es negativo en promedio, a menos que el bono añada dinero extra en promociones de recarga o reduzca el WR.

Tabla comparativa: valor práctico según escenarios

Escenario Bonificación WR RTP medio Valor estimado
Conservador $50 35× 96% ≈ −$20 / Alto riesgo varianza
Aggressive (alto riesgo) $100 20× 97% ≈ +$10 en expectativa, pero varianza alta
Giros gratis 50 giros 10× (sobre ganancias) 95–96% Buen RU (rentabilidad útil) si se juega con apuesta baja

Recomendación práctica (y una opción segura para probar)

Mi regla: si el requisito de apuesta multiplicado por el porcentaje de contribución y dividido por tu apuesta media supera 1,000 rondas, piensa dos veces. ¡Mi instinto me dice que reduzcas la apuesta media o rechaces el bono si no puedes manejar la varianza!

Si quieres probar una plataforma con transparencia en términos y herramientas para controlar límites, considera plataformas reconocidas y con herramientas de juego responsable; un ejemplo es mrgreen, que publica detalles de sus promociones y ofrece límites de depósito y autoexclusión, lo cual ayuda a evaluar un bono sin exponerte más de la cuenta.

Checklist rápido antes de aceptar un bono

  • Verifica WR (requisito de apuesta) y si aplica sobre depósito + bono o sólo bono.
  • Comprueba la contribución por juego (slots vs mesas).
  • Lee la apuesta máxima permitida mientras el bono esté activo.
  • Confirma el plazo para cumplir el WR (p. ej. 7, 30 días).
  • Haz KYC anticipado para evitar bloqueos en los retiros.

Mini-casos prácticos (ejemplos reales, simplificados)

Caso A — Juan, principiante. Deposita $20 para recibir $20 bono (100%) con WR 35×. Decide apostar $0.50 por jugada. Para cubrir $20×35 = $700, necesita 1,400 rondas. Con RTP 96% la pérdida esperada es 1,400×0.5×0.04 = $28. Conclusión: el bono no compensa el coste esperado; mejor depositar sin bono.

Caso B — Ana, jugador experimentado. Recibe 50 giros gratuitos con WR 10× sobre ganancias. Apuesta $0.20 por giro, RTP efectivo 96%. Las ganancias promedio de esos 50 giros podrían situarse en torno a $6–$10; si cumple WR con apuestas pequeñas, hay posibilidad de extraer algo. Conclusión: giros gratis bien valorados para baja apuesta media.

Errores comunes y cómo evitarlos

  • No leer los términos: revisa si WR aplica a depósito + bono. Si aplica a ambos, el volumen sube mucho.
  • Apostar demasiado alto: aumenta la varianza y agota el bono más rápido sin liberar fondos.
  • Ignorar la contribución de juegos: usar blackjack para cumplir WR al 10% alarga y encarece el proceso.
  • No completar KYC antes del retiro: provoca retenciones y frustración.

Mini-FAQ — preguntas frecuentes

¿Siempre debo aceptar bonos de bienvenida?

No. A veces un bono con WR bajo y altas restricciones de juego tiene menos valor real que jugar con tu propio dinero a juegos con buen RTP y baja varianza. Evalúa el WR y tu estilo de juego.

¿Cómo calculo el riesgo de quema de saldo?

Divide el requisito total de apuesta entre tu apuesta media para estimar rondas requeridas. Si el número es muy alto y no puedes sostener sesiones largas o varianza, rechaza o reduce apuesta media.

¿Los juegos en vivo ayudan a cumplir WR?

Casi nunca. La mayoría de casinos asignan 0–10% de contribución a juegos de mesa y en vivo, por lo que cumplir WR sólo con esos juegos es ineficiente.

Comparación práctica de enfoques para fijar metas de ganancias

Estrategia Meta típica Ventaja Riesgo
Conservadora +10–20% del bankroll Baja volatilidad; preserva capital Menor upside
Promedio (bonos) Cobertura de WR + pequeña ganancia (p.ej. 5–15%) Realista con control de apuesta Depende del WR
Agressiva Multiplicar bankroll Posible gran ganancia Alta probabilidad de pérdidas

18+. Juega con responsabilidad. Controla tu bankroll, usa límites de depósito y autoexclusión si sientes pérdida de control. En México revisa la normativa aplicable: muchos operadores internacionales funcionan bajo licencias extranjeras (p. ej. MGA) y los procesos de disputa pueden ser internacionales. Completa KYC antes de solicitar retiros.

Fuentes

  • https://www.mga.org.mt
  • https://www.gamblingcommission.gov.uk
  • https://www.ecogra.org

Sobre el autor

Carlos Méndez, iGaming expert. Más de 8 años trabajando con operadores y análisis de bonos; experiencia práctica en gestión de bankroll y evaluación de promociones para jugadores de México y LATAM.

0 replies

Leave a Reply

Want to join the discussion?
Feel free to contribute!

Leave a Reply

Your email address will not be published. Required fields are marked *