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Independence in Probability

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Flipping a coin and rolling a die.

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These events are independent since the result of the coin flip does not affect the outcome of the die roll.

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Filling out a multiple-choice test by guessing all answers randomly.

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Each question guessed is an independent event since previous guesses do not impact future ones.

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Drawing two cards from a deck without replacement.

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These events are dependent since the outcome of the first draw affects the probabilities of the second draw.

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Selecting a random student being left-handed and having blue eyes.

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These events could be independent if being left-handed is not related to having blue eyes, but verifying requires empirical data.

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Simultaneously drawing two cards from two different decks.

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These events are independent because the cards are being drawn from separate decks, not affecting each other's outcomes.

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Rainfall on two consecutive days.

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This is potentially a dependent event, as the weather on one day can be influenced by the previous day's conditions.

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Being dealt an ace first, and then a king from a standard deck of cards without replacement.

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These events are dependent because removing an ace changes the composition of the deck for the second draw.

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The birthday of one person and the birthday of another person chosen at random.

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These events are independent unless there is some reason to believe that the choice of one person depends on the birthday of another.

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The occurrence of an earthquake on two separate tectonic plates within the same hour.

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These events may be dependent or independent, depending on whether or not the plates interact or are related.

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Getting two heads in two consecutive flips of the same coin.

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These events are independent; the outcome of the first flip does not influence the outcome of the second flip.

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Two individuals from different cities getting the same exact score on a standardized test.

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These events are independent, assuming the individuals did not collude or share answers.

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Pulling a red ball from a bag of multicolored balls, replacing it, and then pulling another ball.

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These events are independent because the replacement restores the original conditions after each pull.

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