part E please and double check ur answer im sick and tired of getting wrong answers ive wasted 7 questions already on this same thing Suppose that the length of long distance phone calls, measured in minutes, is known to have anexponential distribution with the average length of a call equal to $10 minutes.a. The lambda of this distribution is 0.1b. The probability that the length of a phone call is longer than 12 is P(x 2 12) = 0.3011942' .c. The probability that the length of a phone call is shorter than 5 is P(x s 5) = 0.3934693 vd. The probability that the length of a phone call is between 8 and 14 is P(8 s x s 14) =0.20273e. The 86th percentile is a phone call that lasts||minutes.Enter an integer or decimal number, accurate to at least 4 decimal plac

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Description: part E please and double check ur answer im sick and tired of getting wrong answers ive wasted 7 questions already on this same thing Suppose that the length of long distance phone calls, measured in minutes, is known to have anexponential distributi

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MATLAB: An Introduction with Applications

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ISBN:9781119256830

Author:Amos Gilat

Publisher:Amos Gilat

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part E please and double check ur answer im sick and tired of getting wrong answers ive wasted 7 questions already on this same thing

Suppose that the length of long distance phone calls, measured in minutes, is known to have an
exponential distribution with the average length of a call equal to $10 minutes.
a. The lambda of this distribution is 0.1
b. The probability that the length of a phone call is longer than 12 is P(x 2 12) = 0.3011942' .
c. The probability that the length of a phone call is shorter than 5 is P(x s 5) = 0.3934693 v
d. The probability that the length of a phone call is between 8 and 14 is P(8 s x s 14) =
0.20273
e. The 86th percentile is a phone call that lasts||
minutes.
Enter an integer or decimal number, accurate to at least 4 decimal plac

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(e)

Obtain the 86^th percentile for a phone call that lasts in minutes.

The 86^th percentile for a phone call that lasts in minutes is obtained below:

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