OSRS Pet Drop Rate Formula:
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The OSRS (Old School RuneScape) pet drop rate formula calculates the probability of receiving a pet after multiple attempts. It's based on the mathematical principle of calculating the probability of at least one success in multiple independent trials.
The calculator uses the probability formula:
Where:
Explanation: The formula calculates the probability of getting at least one pet drop after k attempts, considering each attempt is independent.
Details: Understanding drop probabilities helps players estimate how many attempts they might need to obtain rare pets, set realistic goals, and manage expectations when grinding for rare drops in OSRS.
Tips: Enter the drop probability (p) as a decimal between 0 and 1 (e.g., 0.0001 for 1/10,000 chance) and the number of attempts (k) as a positive integer. Both values must be valid.
Q1: Why use this formula instead of simply multiplying p × k?
A: Multiplying p × k gives the expected value but doesn't accurately represent the probability of getting at least one drop. This formula accounts for the compounding probability over multiple attempts.
Q2: What's considered a "good" drop rate in OSRS?
A: Pet drop rates vary greatly in OSRS, ranging from 1/100 to 1/10,000 or even rarer. Generally, rates below 1/1000 are considered rare.
Q3: Does killing multiple monsters increase my chance per kill?
A: No, each kill is an independent event with the same probability. However, more kills increase your overall chance of getting at least one pet over all attempts.
Q4: Are there any tricks to increase pet drop rates?
A: No, pet drop rates are fixed per activity and cannot be increased except through specific game mechanics like certain equipment or boosts that explicitly state they affect drop rates.
Q5: How accurate is this calculator for actual OSRS gameplay?
A: This calculator provides the mathematical probability based on the input values. Actual in-game results may vary due to the random nature of probability, but over large numbers of attempts, results should approach the calculated probability.