A jug of water is pierced and begins to drip. The number of seconds between each drip is recorded. Estimate the probability the next drip will occur in under 5 seconds. 1 3 2 1 1 4 6 5 6 7 7 8 9 6 9 8 6

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The attached figure shows a point diagram that represents the situation. In this diagram the frequency in which the time between dripping was 1 2 3 4 5 6 7 8 and 9 seconds is observed.

we see that more often, the time between drips is 6 seconds.

However, we want to estimate the probability that the next drip occurs in less than 5 seconds.

The probability that the time between drips will be x seconds is:

P (t = x) = m / n

Where m is the number of times recorded in which the time between dripping was x seconds, and n is the total number of recorded data.

So, the probability that the time between drips is 5 seconds is:

P (t = 5) = 1/17

The probability that the time between drips is less than 5 is:

P (t <5) = P (t = 1) + P (t = 2) + P (t = 3) + P (t = 4)

P (t <5) = 3/17 + 1/17 + 1/17 + 1/17

P (t <5) = 6/17 = 0.3529

P (t <5) = 35.3%


Ver imagen carlosego

Answer:

6/17 at least i beleive so

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