The cumulative distribution function of the length of time, in minutes, that a customer queues in a Post Office is given by: if x < 0 if 0 ≤ x ≤9 1458 1 if x > 9 The probability that a customer will queue for longer than 5 minutes is equal to: O 0.252 O 0.672 O 0.312 O 0.771 F(x)= = 0 x 6 x3

Q: Solve it now

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Q: How did you get those answers?

A: Since here we have two variables p and q, they can take values True (T) and False (F) each.  So, the…

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Q: he answer is still wrong

A: Sol:-We need to use Bayes' theorem to calculate this probability.  Let A be the event that Stage 3…

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A: Given that,Let P be the set of all vectors of the form 7s+2tst , where s and t are arbitrary.We need…

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Q: The table shows the movement of a stock for 30 randomly selected trading days. "Up" means the stock…

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Q: I need help solving this question.

A: You need to know this before solving the question.

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A: Doubt: How did you figure out the answers.

Q: How do you get those answers?

A: 3-point throw  n= 3 Possible outcomes : 3 free throw ,  0 missing = (3,0) 2 free throw , 1 missing =…