Successful implementation of a new system is based on three independent modules. module 1 works properly with probability 0.96. for modules 2 and 3, these probabilities equal 0.95 and 0.90. compute the probability that at least one of these three modules fails to work properly.

There is a probability that at least one of these three modules fails to work properly is 0.18.

Step-by-step explanation:

Since we have given that

Probability of Module 1 works properly = 0.96

Probability of Module 2 works properly = 0.95

Probability of Module 3 works properly = 0.90

We need to find the probability that at least one of these three modules fails to work properly.

First we will find the probability that none of them fails to work properly.

So, Probability that none of them fails to work properly is given by

So, Probability that at least one of these three modules fails to work properly is given by

Hence, there is a probability that at least one of these three modules fails to work properly is 0.18.

the red lines denote the population of the bacteria after 35 hours. that would be 2,409.24. the y-intercept is the blue line which is 800 because that is the starting point. the equation used to make the graph is 800(1.032)^h, where h is the number of hours.

step-by-step explanation:

none cuz there are no "following statements" regarding the question

step-by-step explanation: