The waiting line at a popular bakery shop can be quite long. Suppose that the waiting time in minutes has probability density functionf(x) = 0.1-ex. Determine the following:(a) F(x).O F(x)=1-e¬0.1-xO F(x) = 1 -0.1-xO F(x) = 1 +e-0.1-xO F(x) = 1 + 0.1-xeTextbook and Media(b) Probability that a customer waits more than 19 minutes:Round your answer to three decimal places (e.g. 0.987).P =(c) Probability that a customer waits less than 9 minutes:Round your answer to three decimal places (e.g. 0.987).P =

The probability density function is,

Answered: The waiting line at a popular bakery…

College Algebra

1st Edition

ISBN:9781938168383

Author:Jay Abramson

Publisher:Jay Abramson

Chapter6: Exponential And Logarithmic Functions

Section6.8: Fitting Exponential Models To Data

Problem 56SE: Recall that the general form of a logistic equation for a population is given by P(t)=c1+aebt , such...

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Recall that the general form of a logistic equation for a population is given by P(t)=c1+aebt , such that the initial population at time t=0 is P(0)=P0. Show algebraically that cP(t)P(t)=cP0P0ebt .
The waiting line at a popular bakery shop can be quite long. Suppose that the waiting time in minutes has probability density function f(x) = 0.2-e 02x. Determine the following: (a) F(x). O F(x) = 10.2.x -0.2.x O F(x) = 1 + e-02 O F(x) = 1-e-0.2-x F(x) = 1 + e02-x (b) Probability that a customer waits more than 22 minutes: Round your answer to three decimal places (e.g. 0.987). P = i (c) Probability that a customer waits less than 8 minutes: Round your answer to three decimal places (e.g. 0.987). P = i
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