Question

There are 4 probabilities of an event occurring: P(A) = 0.5, P(B)= 0.1, P(C) = 0.3...

There are 4 probabilities of an event occurring: P(A) = 0.5, P(B)= 0.1, P(C) = 0.3 and P(D) = 0.1. Given A, P(T) = 0.3, given B, P(T) = 0.8, given C, P(T) = 0.2, and given D, P(T) =0.5. If event T occurs, what is the probability that event A or C happened?

Homework Answers

Answer #1

If event T occur then probability that event A or C happen is 0.6176

Complete solution is given in attached image:

Thank You.

Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
13. Assume A and B are independent events with P(A)= 0.2 and P(B)= 0.3. let C...
13. Assume A and B are independent events with P(A)= 0.2 and P(B)= 0.3. let C be the event that none of the events A and B occurs, let D be the event that exactly one of the events A and B occurs. Find P(A given D)?
Events A, B, and C are independent. P(A) = 0.15 P(B) = 0.3 P(C) = 0.4...
Events A, B, and C are independent. P(A) = 0.15 P(B) = 0.3 P(C) = 0.4 a) probability that all events occur b) Probability that at least one occurs c) Probability that none occurs d) Probability that exactly one event occurs
Let P(A) = 0.1, P(B) = 0.2, P(C) = 0.3 and P(D) = 0.4; A, B,...
Let P(A) = 0.1, P(B) = 0.2, P(C) = 0.3 and P(D) = 0.4; A, B, C, D – independent events. Compute P{(A∪B)∩ (Cc ∪ Dc }. Step by step solution.
1. Given a discrete random variable, X , where the discrete probability distribution for X is...
1. Given a discrete random variable, X , where the discrete probability distribution for X is given on right, calculate E(X) X P(X) 0 0.1 1 0.1 2 0.1 3 0.4 4 0.1 5 0.2 2. Given a discrete random variable, X , where the discrete probability distribution for X is given on right, calculate the variance of X X P(X) 0 0.1 1 0.1 2 0.1 3 0.4 4 0.1 5 0.2 3. Given a discrete random variable, X...
(For questions 1-4) P(windows) = 0.5 P(macOS) = 0.2 P(Linux) = 0.2 P(other) = 0.1 1....
(For questions 1-4) P(windows) = 0.5 P(macOS) = 0.2 P(Linux) = 0.2 P(other) = 0.1 1. If there are 800 total systems, how many of them are running the Linux operating system? 2. What is the probability that a system is NOT running MacOS? 3. A small organization has 200 systems but is only able to patch Microsoft operating systems automatically. How many unpatched Linux systems does the organization need to manually update? (For questions 4-5) P(vulnerability 1) = 0.4...
What is P(C|D), given P(D|C) = 0.1, P(C) = 0.2, P(D|E) = 0.25, P(E) = 0.5,...
What is P(C|D), given P(D|C) = 0.1, P(C) = 0.2, P(D|E) = 0.25, P(E) = 0.5, P(D|F) =0.75, and P(F) = 0.5, where E and F are mutually exclusive and exhaustive events(either E happens or F happens, and one of the two must happen)
a. Suppose that A and B are two events with P(A)=0.1, P(B)=0.2, and P(A|B)=0.4. What is...
a. Suppose that A and B are two events with P(A)=0.1, P(B)=0.2, and P(A|B)=0.4. What is P(A ∪ B)? 10. b. Suppose that F and G are two events with P(F)=0.1, P(G)=0.3, and P(G|F)=0.5. What is P(F ∪ G)?
Consider the following data: x −4 −3 −2 −1 0 P(X=x)P(X=x) 0.3 0.1 0.1 0.2 0.3...
Consider the following data: x −4 −3 −2 −1 0 P(X=x)P(X=x) 0.3 0.1 0.1 0.2 0.3 Copy Data Step 2 of 5 : Find the variance. Round your answer to one decimal place.
Where ranges are given as choices, pick the correct range. For example, if you calculate a...
Where ranges are given as choices, pick the correct range. For example, if you calculate a probability to be 0.27, you would pick 0.2-0.3. If your answer is 0.79, your choice would be 0.7-0.8, and so on. The random variable Z has a standard normal distribution. 1) Compute the probability that Z<0.6. 0-0.1 0.1-0.2 0.2-0.3 0.3-0.4 0.4-0.5 0.5-0.6 0.6-0.7 0.7-0.8 0.8-0.9 0.9-1 Tries 0/3 2) Compute the probability that Z<-1.8 . 0-0.1 0.1-0.2 0.2-0.3 0.3-0.4 0.4-0.5 0.5-0.6 0.6-0.7 0.7-0.8 0.8-0.9...
P(A) = 0.3, P(B) = 0.4, P(A ∪ B) = 0.5 (a)    P(A given B) (b)    P(B given...
P(A) = 0.3, P(B) = 0.4, P(A ∪ B) = 0.5 (a)    P(A given B) (b)    P(B given A)