Eight blue socks, six white socks, and four gray socks are mixed in a drawer. You pull out two socks, one at a time, without looking. Complete parts (a) through (d).a. Draw a tree diagram along with the possible outcomes and the probabilities of each branch. Choose the correct tree diagram below.O A.Oc.OD.BB-WB.GGBBBW-wGGBGGGGb. What is the probability of the event of getting 2 socks of the same color?The probability is(Type an integer or a simplified fraction.)

Answered: Image /qna-images/answer/6975ecfb-8978-4b77-b51c-f810936dcd08.jpg

Answered: Eight blue socks, six white socks, and…

Advanced Engineering Mathematics

10th Edition

ISBN:9780470458365

Author:Erwin Kreyszig

Publisher:Erwin Kreyszig

Chapter2: Second-order Linear Odes

Section: Chapter Questions

Problem 1RQ

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In a group of 80 students, there are 50 girls and 30 boys such that 65% of the girls graduated from private schools and 15% of the boys graduated from private schools. If a student is randomly selected from this group, find the probability that the selected student graduated from a private school (use the shown tree diagram for your solution). Private School girls Public School Private School boys Public School O 0.800 0.406 O 0.538 O 0.463
Play this game with a partner. The first player marks down 1, 2, 3, or 4 dots on a sheet of paper. The second player then adds to this by marking down 1, 2, 3, or 4 more dots. The first player to exceed a total of 30 loses the game. Can the first player or the second player devise a surefire winning strategy? Explain carefully. Which player can definitely devise a surefire winning strategy? Use the Show Work learning aid to provide related calculations and additional reasoning to support your answer. O A. None B. The second player OC. Both OD. The first player
HELP ME PLEASE. THANK YOU.
Neither Andrew nor David likes to set the table for dinner. They toss a coin to decide who will set the table. David always picks tails. What is the probability David will set the table 3 days in a row? Use a tree diagram to show your work.
Kylie has 12 pieces of candy left in her Halloween bag. There are 8 pieces of chocolate and 4 pieces of non-chocolate. She chooses a piece of candy at random and then chooses another piece of candy, without replacement. Draw a tree diagram to represent this situation and use it to calculate the probabilities that she picks:Two pieces of chocolate No chocolate At least one piece of non-chocolate One piece of each type
When three athletes compete, the probability of winning the race for the first athlete (A1) is 1/3, the probability for the second athlete (A2) to win the race 1/4, and the probability for the third athlete (A3) to win the race 1/5. Athletes compete 2 times. What is the probability of winning the first race A1 and second race A2, or first race A1 and second race A3?Note: Use the tree diagram. The requested P(A1A2 or A1A3=P(A1A2UA1A3)=P(A1A2)+P(A1A3)
Choose an American adult at random. The probability that you choose a woman is 0.52. The probability that the person you choose has never married is 0.24. DRAW A TREE DIAGRAM to find the probability that the person you choose is a woman who has been married.
15. You have a box of winter accessories in your attic with 12 hats and 23 scarves. A. Construct a tree diagram to model possible outcomes and probabilities in which you draw two accessories without replacement. B. Find the probability of getting two scarves. C. Find the probability of getting a hate first and a scarf second.
A bag contains 4 Milky Way bars and 5 Snickers bars. Jerod picks a bar at random from the bag and replaces it back in the bag. He mixes the bars in the bag and then picks another bar at random. Construct a probability tree and calculate the probability that Jerod picks two Snickers bars.
Find the probability by referring to the tree diagram. C P(A|C) 21 D Start P(A|C) = (Simplify your answer.) S16
Find the probability by referring to the tree diagram on the right. P(MNB) P(M|B) = P(MNB) + P(NNB) The probability is
A. 8.33%B. 2 timesC. 66.67%D. 16 times

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