1)
Required probability = P(the two chosen cards match)
= P(Both cards are A) + P(Both cards are B) + P(Both cards are C)
Hence option B is the correct option.
1) One card is chosen randomly from Box 1, & one from Box 2: Box 1...
9% of people in the U.S. have type B-positive blood. Let N denote the number of people we must sample in order to find one having that blood type. Determine P(N < 12). a) .484 b) .526 c) .646 d) .733 e) .824
1.) 2.) 3.) 4.) 5.) At the end of the quarter a student is chosen at random from a large statistics class and asked what their final letter grade in the class was. Describe the sample space S of possible outcomes OS 10,1,2,. .,100) OS (A, B, C, D, E Os Fail, Passed, Good, Very Good, Excellent S 0,10,20,30. ,100) Canada has two official languages, English and French. Choose a Canadian at random and ask, "What is your mother tongue?"...
question1: 2 men and 6 women are seated randomly about a round table. Determine the probability that the two men are NOT seated next to each other. a) .856 b) .824 c) .777 d) .750 e) .714 question2: Suppose that A, B & C are events. Which is/are true ? a) P(A) ≤ P(AUB) ≤ P(AB) b) P(AUC) ≥ P(AB) ≥ P(ABC) c) P(A) = P(AB' )P(AB) d) P(ABC) ≤ P(AB) ≤ P(A) e) P(A) = P(AB) + P(AB') question3:...
Six hundred people from North America (200 from each country) were randomly selected for blood type screening, with the following results(see original document):For a randomly chosen individual from this sampling of 600, what is the probability this person a) Is from Mexico? b) Has blood type A or O? c) Is from Canada and has blood type B? d) Is from USA or has blood type AB? e) Is from Mexico or has blood type B? f) Is from Canada,...
answer is A. show work please A box contains 14 electrical switches: 8 working switches & 6 "duds." Switches will be randomly chosen, one-at-a-time & without replacement, until the 3rd working switch is selected Determine the probability that 7 switches are chosen. 20) a) .105 b).122 c).136 d) .148e).175 A box contains 14 electrical switches: 8 working switches & 6 "duds." Switches will be randomly chosen, one-at-a-time & without replacement, until the 3rd working switch is selected Determine the probability...
A box contains one yellow, two red, and three green balls. Two balls are randomly chosen without replacement. Define the following events A: One of the balls is yellow B: At least one ball is red h C: Both balls are green D:Both balls are of the same color ) Find the following conditional probabilities: (a) P(BA)- b) P(DB)- (c) P(DIC)-
question1: A card is chosen randomly from one of the cards A AB B ABC C AB AC AC B C Which of the following two events are independent, if any ? a)A&B b) A & C c) B & C d) no pair is independent question2: Of the students at Grandview State College: 60% are female 10% are biz-majors from California 25% are biz-majors 20% are females from California 30% are from California 15% are female biz-majors Which pair...
lomework Assignments (1 point) A box contains one yellow, two red, and three green balls. Two balls are randomly chosen without replacement. Define the following events: A: One of the balls is yellow B: At least one ball is red) C: i Both balls are green h D: I Both balls are of the same color Find the following conditional probabilities: a) P(BIA) b) P(BD)- Note: You can earn partial credit on this problem. lomework Assignments (1 point) A box...
Twelve people (four from each of three families) participate in a raffle drawing at a fair. Three of the twelve are randomly chosen (no person is allowed to be chosenmore than once) as winners.(a) Find the probability that exactly one of the winners comes from each of the families.(b) Would it be unusual for all of the winners to come from the same family?(c) Would your answer in (b) differ if people were allowed to win more than once?
2. A mouse is let loose in the maze of Figure 1. From each compartment the mouse chooses one of the adjacent compartments with equal probability, independent of the past. The mouse spends 1 me unit in each compartment. Let {Xn, n 20 be the Markov chain that describes the position of the mouse for times n2 0. 4 Figure 1: A maze. (a) Determine the one-step transition matrix. (b) Use matrix multiplication on a computer to evaluate the probability...