Define 'Conditional Probability' with a suitable example.
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A: Suppose we roll 5 fair dice. Total outcomes=6^5=7776 Let X be the random variable denoting the sum…
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A: Two events are said to be consistent if, P(A∩B) < P(A) and P(A∩B) < P(B) P(A∪B) > P(A) and…
Q: When we find conditional probabilities, do we need to check to see if they are mutually exclusive or…
A: Yes we need to check to see if they are mutually exclusive or if they are independent. If A and B…
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A: i) In this case, a box is divided into 9 equal sized compartments.
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A: Given : n = 3000 p = 0.001
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A: Given A and B are independent
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A: Given: X: Event of passing history course Y: Event of passing english course P(X)=0.75 P(Y)=0.84 X…
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Q: Suppose that a particular type of cancer affects 1% of the population. There is a test for this…
A: Let C be the event that the person has cancer and P denote the event that the test gives a positive…
Q: number is randomly selected from the set {2, 3, 5, 6, 8, 9, 11, 12, 14, 15}. If the number chosen is…
A: We have to find given probability.
Q: During a game of Blackjack, four players are dealt two cards each, and the dealer has two cards. No…
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Q: Can I also use conditional probability in this problem to check whether the two events are…
A: We know if A and B are two events independent if and only if P(A | B) = P(A) Or P(B | A) = P(B)
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Q: probabilities
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A: Note: " Since you have asked multiple sub-parts, we will solve the first three sub-parts for you. If…
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A: We have to find given probability..
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A: Here in this question, it is given that there is a collection of five semiconductor stocks, four…
Q: Let A and B be two events with P (A) = 1/2 and P (B ^ c) = 1/4. The only thing we can say for sure…
A: # Given two events A and B such that p(A)=1/2 & p(B^c)=1/4 then for Select one: to. A and B…
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A: There are two boxes Box1 B1 and Box2 B2 Box 1 contain total 20 marbles : 5 black and 15 white.Box 2…
Q: 1. GYThirteen cards are dealt on the table from a deck of standard playing cards. Compute the…
A: To compute the probabilities, we need to consider the total number of possible outcomes and the…
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Q: A spinner is used for which it is equally probable that the pointer will land on any one of six…
A: There are 2 regions for green. Total number of regions = 3+2+1=6 So probability of getting green =…
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A: Note:i)To obtain a five-digit number, the first number can even be 0. Thus, there are 6 ways to get…
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A: Note: Hi there! Thank you for posting the question. As there are multiple sub parts, according to…
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A: 2 black 6 orange 14 red _____________ 22 total
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A: Union of Two Events: For any two events A and B, union of A and B, written as A∪B, is defined as the…
Q: An image has 8 levels of representation with probabilities 0, 0, 0, 0-15, 0-20, 0-30, 0-20, 0-15…
A: A histogram is a pictorial representation of a discrete probability distribution. It comprises a…
Define ‘Conditional
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- Suppose two end hosts, A and B, are connected by 10 links, each with packet loss probability p (0 < p < 1), and the loss probabilities for these links are independent. What is the probability that a packet sent form A is received successfully at the receiver B? Please type answer no write by hend.A golf ball is selected at random from a golf bag. If the golf bag contains eight type A balls, nine type B balls, and six type C balls, find the probability that the golf ball is not a type A ball The probability that the golf ball is not a type A ball is _a berkeleycollege.instructure.com Question 2 For the following data set: 13, 7, 10, 20, 5 Calculate, rounding your answers to one decimal place. a) The population mean b) The population variance c) The population standard deviation Question 3 A survey of freshmen business students was conducted at a large universit student were asked if they read the Business Week (B), Fortune (F) or Journa: The results are shown in the Venn diagram in FIGURE 11. VENN DIAGRAM E
- It is a probability question In CSE230, there were 2 assignments this semester. The probabilities that you would NOT get full marks in the first and second assignments are 0.55 and 0.62 respectively. Now, if you get full marks in the second assignment that makes your probability of getting full marks in the first assignment as 0.52. What is the probability of getting full marks in the second assignment given that you got full marks in the first assignment? unanswered In CSE230, there were 2 assignments this semester. The probabilities that you would NOT get full marks in the first and second assignments are 0.55 and 0.62 respectively. Now, if you get full marks in the second assignment that makes your probability of getting full marks in the first assignment as 0.52. What is the probability of getting full marks in the second assignment given that you got full marks in the first assignment? unansweredThe probability that a student graduating from a university has student loans to pay off is 0.60. The probability that a student graduating from this university has student loans to pay off and is a male is 0.24. Find the conditional probability that a randomly selected student from this university is a male given that this student has student loans to pay off after graduation.A rare type of HPV virus affects 1% of the population in a state. A new test is designed to detect the virus before an outward manifestation. If given to an infected person the test shows positive result 97% of the time. If given to an uninfected person the test shows positive (false) result 2% of the time. (Use a probability tree) If the test is given to a randomly chosen person in the population and gives a positive result, what is the probability that the person is actually infected?
- A message can follow different paths through servers on a network. The senders message can go to one of five servers for the first step, each of them can send to five servers at the second step, each of which can send to four servers at the third step, and then the message goes to the recipients server. (a) How many paths are possible? (b) If all paths are equally likely, what is the probability that a message passes through the first of four servers at the third step?Find The Probability of a Poorly Constructed Bridge, if the construdion of the bridge can be badly effected by Eimer a "bad master Plan" "Low quality material" or by The probability of Choosing Low quality material" is 15% of a and that a "bad masts Plan" is 20%. The probability of bad master Plan giver, "Low quality material. was choosen is 40%.Assume that when adults with smartphones are randomly selected, is affected, 47% use them in meetings or class. If 15 adult smartphone users are randomly selected, find is selected, find the probability that exactly 11 of them user smartphones in meetings or classes
- Look at the 4 probability rules beow , an provide a REAL LIFE example for each. Also, with a Real LIfe EXAMPLE, explain how Disjoint events CAN be dependent. Rule 1. The probability P(A) of any event A satisfies 0 ≤ P(A) ≤ 1. Rule 2. If S is the sample space in a probability model, then P(S) = 1. Rule 3. Two events A and B are disjoint if they have no outcomes in common and so can never occur together. If A and B are disjoint, P(A or B) = P(A) + P(B) This is the addition rule for disjoint events. Rule 4. For any event A, P(A does not occur) = 1 − P(A)A research study in a big metropolitan area shows that 2% of individuals living within the city limits move to suburbs during one-year period while 1% of individuals living in the suburbs move to the city during a one-year period Assume that a person is now living in the city, what is the probability that the person will move the the suburb after two year? Use a tree diagram to answer theEvery product manufactured by a company goes through 6 different tests before being shipped out. It is known that the probability that a product passes any single test is 0.9 and the tests are independent. Only those products that pass the first three tests and also pass at least one of the threeremaining tests are shipped out. Find the probability that a manufactured product is shipped out
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