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Stat
(3)
One-half percent of the population has CORONA Virus. There is a
test to detect CORONA. A positive test result is supposed to mean
that you have CORONA but the test is not perfect. For people with
CORONA, the test misses the diagnosis 2% of the times. And for the
people without CORONA, the test incorrectly tells 3% of them that
they have CORONA.
(i) What is the probability that a person picked at random will
test positive?
(ii) What is the probability that you have CORONA given that your
test comes back positive?
(4)
A device is composed of two components, A and B, subject to
random failures. The components are connected in parallel and,
consequently, the device is down only if both components are down.
The two components are not independent. We estimate that the
probability of:
a failure of component A is equal to 0.2;
a failure of component B is equal to 0.8 if component A is
down;
a failure of component B is equal to 0.4 if component A is
active.
(a)
Calculate the probability of a failure
(i) of component A if component B is down
(ii) of exactly one component
(b)
In order to increase the reliability of the device, a third
component, C, is added in such a way that components A, B, and C
are connected in parallel. The probability that component C breaks
down is equal to 0.2, independently of the state (up or down) of
components A and B. Given that the device is active, what is
the
probability that component C is down?
Please Use your keyboard (Don't use handwriting) Stat (3) One-half percent of the population has CORONA...
I want help to solve this question I want help to solve this question (9) A device is composed of two components, A and B, subject to random failures. The components are connected in parallel and, consequently, the device is down only if both components are down. The two components are not independent. We estimate that the probability of a failure of component A is equal to 0.2; a failure of component B is equal to 0.8 if component A...
I want the solution for this. Stat 352 Homework Set 2 Fall 2019: Conditional Probability and Independence Deadline: Monday November 11, 2019 (1) In throwing two dice with the sample space Define the following events on : = {(x,y):x, y = 1,2,3,4,5,6). A = {sum less than 4) = {(x, y): x + y < 4, x, y = 1,2,3,4,5,6) B = {first number is 1) = {(x,y): x = 1, y = 1,2,3,4,5,6) C = {sum of number is...
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3. One half percent of the population has a particular disease. A test is developed for the disease. The test gives a false positive 3% of the time and a false negative 2% of the time. a. [7] What is the probability that Joe (a random person) tests positive? b. [6] Joe just got the bad news that the test came back positive; what is the probability that Joe has the disease?
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PHYS10471 2. The following equation occurs in conditional probability: a) 5 marks] B marks 2 marks] b) An electronic system contains in components which are connected in series and they i) Describe the meaning of each term in the equation ii) Write down an expression for the unconditional probability P() in terms of iii) Describe the implications omrix)>MYIX). quantities in the above equation. function independently of each other. The length of time for each component until failure follows an exponential...
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