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Multiplication Rule: Independent Events quiz
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What does it mean for two events to be independent?
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What does it mean for two events to be independent?
Two events are independent if the outcome of one does not affect the outcome of the other.
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Nascondere definizioni
What does it mean for two events to be independent?
Two events are independent if the outcome of one does not affect the outcome of the other.
How do you calculate the probability of two independent events both occurring?
Multiply the probability of the first event by the probability of the second event.
What is the probability of getting heads on two consecutive coin flips?
The probability is (1/2) × (1/2) = 1/4 or 0.25.
What is 'and probability' in the context of independent events?
'And probability' refers to the probability that both events occur, calculated by multiplying their individual probabilities.
How can you tell if two events are dependent?
Two events are dependent if the outcome of one affects the probability of the other.
What is the probability of rolling an even number and then a three on a six-sided die?
The probability is (3/6) × (1/6) = 3/36 or 0.08.
If you draw and keep a blue marble, then draw again, are these events independent?
No, because removing a marble changes the probability for the second draw, making the events dependent.
What symbol is often used in set notation to represent 'and' probability?
The upside down 'U' symbol (∩) is used to represent 'and' probability.
How do you find the probability of three independent events all occurring?
Multiply the probabilities of all three events together.
Why is the probability of getting heads on two coin flips 1/4?
Because there are four possible outcomes and only one is heads on both flips.
What is the probability of rolling a three on a six-sided die?
The probability is 1/6.
If the outcome of one event does not change the probability of another, what are the events called?
They are called independent events.
What do you do if you need to find the 'and probability' for more than two independent events?
Continue multiplying the probability of each event together.
Give an example of two independent events.
Flipping a coin and rolling a die are independent because one does not affect the other.
What is the probability of getting tails on the first coin flip and heads on the second?
The probability is (1/2) × (1/2) = 1/4.