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4 cards from this section. Quick, good the night before a test.
What is the formula for calculating probability using the classical definition?
Remember, m stands for favorable outcomes.
List one key assumption of the classical definition of probability.
Consider how outcomes are treated in calculations.
What does P(E) represent in the classical definition?
Think about what we're calculating the likelihood of.
True or False: The classical definition can handle infinite sample spaces.
Consider the requirements for outcomes in classical definitions.
Assume a box contains 100 balls: 70 red, 20 blue, and 10 green. If you randomly select one ball, calculate the probability of not picking a red one using the classical definition.
Count how many outcomes lead to the ball being not red.
In a complex engineering scenario with three machine parts, each having probabilities of functioning: Part A (0.8), Part B (0.6), Part C (0.9). Calculate the probability that at least one part functions.
Think about the complement to find the required probability.
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