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4 cards from this section. Quick, good the night before a test.
What does monotonicity of a CDF imply?
Think about how probabilities accumulate.
What are the limits of the CDF at negative and positive infinity?
Consider the total probabilities.
What does it mean for the CDF to be monotonic?
Think about how probabilities add up.
True or False: The CDF approaches 0 as x approaches positive infinity.
Consider the behavior of total probability.
Given a randomized experiment where outcomes can be represented in a discrete CDF with jump discontinuities, describe how you would derive the PDF.
Focus on differentiating the jumps.
In what scenarios would you expect a right-continuous CDF to be advantageous in modeling real-world scenarios?
Consider applications in stochastic processes.
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