all cyclist who competed in a race were given a drug test of the 16 who tested positive, 2 finished in the top 10. Twenty-five cyclists tested negative. A) complete the two-way table summarizing the results of the drug test. B) Find the probability that a random selected cyclist tests positive. C) Find the probability that a randomly selected cyclist did not finish in the top 10. ) Find the probability that a randomly selected cyclist finished in the top 10 AND test negative. E) Find the probability that a randomly selected cyclist finished in the top 10 OR tested negative. F) find the probability that a randomly selected cyclist finished in the top 10 GIVEN that they tested negative.

MATLAB: An Introduction with Applications
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Author:Amos Gilat
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all cyclist who competed in a race were given a drug
test. of the 16 who tested positive, 2 finished in the top
10. Twenty-five cyclists tested negative. A) complete
the two-way table summarizing the results of the drug
test. B) Find the probability that a random selected
cyclist tests positive. C) Find the probability that a
randomly selected cyclist did not finish in the top 10. D
) Find the probability that a randomly selected cyclist
finished in the top 10 AND test negative. E) Find the
probability that a randomly selected cyclist finished in
the top 10 OR tested negative. F) find the probability
that a randomly selected cyclist finished in the top 10
GIVEN that they tested negative.
Transcribed Image Text:all cyclist who competed in a race were given a drug test. of the 16 who tested positive, 2 finished in the top 10. Twenty-five cyclists tested negative. A) complete the two-way table summarizing the results of the drug test. B) Find the probability that a random selected cyclist tests positive. C) Find the probability that a randomly selected cyclist did not finish in the top 10. D ) Find the probability that a randomly selected cyclist finished in the top 10 AND test negative. E) Find the probability that a randomly selected cyclist finished in the top 10 OR tested negative. F) find the probability that a randomly selected cyclist finished in the top 10 GIVEN that they tested negative.
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