An automobile is being filled with petrol. The probability that oil isalso need to be changed is 0.25, the probability that a new filter is needed is 0.40,and the probability that both the filter and oil need to be changed is 0.14.1. Given that oil need to be changed, find the probability that a new oil filter isrequired?2. Given that a new oil filter is required, find the probability that the oil need to bechanged?

If a certain condition is imposed on happening of an event, then the probability of happening of…

Answered: An automobile is being filled with…

MATLAB: An Introduction with Applications

6th Edition

ISBN:9781119256830

Author:Amos Gilat

Publisher:Amos Gilat

Chapter1: Starting With Matlab

Section: Chapter Questions

Problem 1P

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A woman plans to have two children. The probability that each child is a boy is 0.525, and the birth sexes of the two children are independent. What is the probability that she will have one child of each sex? (Round your answer to four decimal places.)
In a group of children the probability a child had black hair is 0.7. The probability that a child has brown eyes is 0.55. The probability the child has has either black hair or brown eyes 0.85. What is the probability that a child chosen at random has both black hair and brown eyes?
I need the answer as soon as possible
A recent survey examined the use of social media platforms. Suppose the survey found that there is a 0.63 probability that a randomly selected person will use Facebook and a 0.28 probability that a randomly selected person will use LinkedIn. In addition, suppose there is a 0.18 probability that a randomly selected person will use both Facebook and LinkedIn. What is the probability that a randomly selected person will not use either social media platform? Your answer should be expressed as a number between 0 and 1, and it has to contain 2 decimal places
The probability of a machine producing a defective part, in one day, is of 0.1. Think in two possible situations: the probability that the 18th piece produced on the day is the 4th defective and the probability that the 10th part produced on the day will be the 1st defective.
The probability that a shopper will buy a PS3 is 0.40.The probability that a shopper will buy an X-Box 360 is 0.54.The probability that a shopper will buy a Nintendo DS is 0.30.The probability that a shopper will buy both a PS3 and an X-Box 360 is 0.13. The probability that a shopper will buy both a PS-3 and a DS is 0.12.The probability that a shopper will buy both an X-Box 360 and a DS is 0.07. There is no chance that a shopper will buy all three systems. Find the probability that a random shopper will: a) Buy only a PS-3 b) Buy exactly one type of system c) Buy exactly two types of systems d) Not buy any of the three systems
The probability that a new automobile has a backup camera is 0.6. The probability that it has a GPS system is 0.4. The probability that it has both a backup camera and a GPS is 0.2. If a new automobile is chosen at random, find the probability that it has neither a backup camera or nor a GPS?
Solve the problem.According to a recent study, 1 in every 4 women has been a victim of domestic abuse at some point in their lives. Suppose we have randomly and independently sampled twenty-five women and asked whether they have been a victim of domestic abuse at some point in their lives. Find the probability that at least 2 of the sampled women have been the victim of domestic abuse at some point in their lives. Select one: A. 0.992976 B. 0.007024 C. 0.967891 D. 0.025085
Suppose that the probability that Bob has a flat tire is 20 %. Also, suppose that the probability that Bob has both a flat tire and a transmission failure is 16 %. Find the probability Bob will have a transmission failure if he has a flat tire.
Please answer C, D and E.
The probability that an entering college student will graduate is 0.6. Determine the probability that out of 4 students are a. none b. 1 c. atleast 1 d. all will graduate.
A couple has 3 children. Assuming independence and the probability of a boy is 1/2, determine the probability that at least one child is a girl.

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