3. On any day, the probability that Huixian will miss her bus is Find the probabilieyG) she will catch her bus on a particular day,(i) she will miss her bus on two particular consecutive days.

Probability that Huixian will miss her busis 1/7 i) Probability that she will catch the bus on a…

Answered: 3. On any day, the probability that…

A First Course in Probability (10th Edition)

10th Edition

ISBN:9780134753119

Author:Sheldon Ross

Publisher:Sheldon Ross

Chapter1: Combinatorial Analysis

Section: Chapter Questions

Problem 1.1P: a. How many different 7-place license plates are possible if the first 2 places are for letters and...

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Solve it correctly please. I
An ant is at one vertex of a square and needs to get to the opposite vertex (where there is food), walking along the sides of the square. The problem is that on each side, with probability p, there may be a predator preventing it from passing. The ant tries to go through where there are no predators. It is known that the events related to the presence of the predator on each side They are independent. Find the probability that a) The ant gets its food. b) There is at least one predator in the square, knowing that the ant gets its food. c) There are 4 predators in the square, knowing that the ant did not get its food. Need help with letter b :(
I have 3 events, A with probability of happening is 2/11, B happening is 5/11, C happening is 4/11 What's the probability of at least one of the event is happening and what's the probability of all three events are happening
in their closet a pack rat has 7 pairs of boots plus 4 other boots which are unpaired as their match had been thrown in the trash. if they reach into their closet and grab a boot at random what is the probability that the matching boot is in their closet?
31. Suppose the probability that a particular student will get a first division in the annual examination is Suppose he appeared in 10 class 10 tests and obtained first division in 4 of them. What is the probability now that the student will get a first division in the annual examination ?
Please solve Q no 'c' and ,'d'
For the same bag of candy with 6 colors in equal amounts, what is the probability of drawing a yellow candy and a blue candy when drawing two subsequent pieces from the bag (assume the first candy is put back in the bag and mixed before the second draw)
810) See Ex. 809. a) Find the probability of obtaining 2 nonconforming units on the first sample of 2 and 1 nonconforming unit on the second sample of 2. b) What is the probability of 0 nonconforming units on the first sample and 1 nonconforming units on the second? The first sample is returned before the second sample is selected. ex 809 It is given that, the probability of obtaining 1 nonconforming unit in a sample of two is 0.39 and the probability of 2 nonconforming units in a sample of two is 0.16. Consider a random variable x that defines the number of nonconforming unit in the sample. Hence, according to question, P(X = 1) = 0.39 and P(X = 2) = 0.16. It is known that the sum of the probabilities is 1. That is, P(X = 0) + P(X = 1) + P(X = 2) = 1 P(X = 0) = 1 – P(X = 1) – P(X = 2) = 1 – 0.39 – 0.16 = 0.45. Thus, the probability of zero nonconforming units in a sample of two is 0.45.
I don't understand how E = 5!*5!+5!*5!. I understand that E is equal to the number of ways 2 of the same genders can sit next to each other. Can you explain the logic and how my professor got E= 5!*5!+5!*5! ?

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3. On any day, the probability that Huixian will miss her bus is Find the probabiley ty ) she will catch her bus on a particular day, (ii) she will miss her bus on two particular consecutive days.