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3 cards from this section. Quick, good the night before a test.
Define the Probability Mass Function (PMF).
Think about how PMF relates to the probabilities of outcomes.
What types of variables does PMF apply to?
Remember what 'discrete' means in the context of random variables.
What does PMF represent?
Recall how PMF quantifies specific outcomes.
True or False: PMF can be used for continuous random variables.
Think about the definition of PMF.
A digital communication system experiences a 5% packet loss during transmission. If 100 packets are sent, calculate the expected number of packets successfully received and use PMF to describe the distribution.
Think about calculating expectations from probability distributions.
Consider a reliability system that predicts vehicle failures. If the system states that there is a 20% chance that a vehicle will fail in the first year and a 10% probability of a second-year failure, how would you use PMF to express these probabilities for future planning?
Focus on how to express discrete probabilities as a function of time.
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