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22 August, 23:14

Suppose you have a random variable that is uniformly distributed between 80 and 667. What is the probability of observing a random draw greater than or equal to 314? Answer to three decimal place if necessary.

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  1. 23 August, 02:36
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    P (x>=314) = 354/588 = 0.602

    Step-by-step explanation:

    At first, we will find the sample space S

    S = 667-80+1. i. e 80 and 667 are included

    S = 588, so we have total of 588 numbers in the series

    now comes the number greater or equal to 314

    we will get total of 354 number greater than or equal to 314

    x = 667-314+1 = 354

    p (number > = 314) = (numbers > = 314) / total sample space

    p = 354/588

    p = 0.602
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