In a certain town, 80% of the residents own a car, and 30% of the car owners also own a motorcycle. If a resident is randomly selected, what is the probability that the selected person owns a car and a motorcycle?（Keep two decimal places）

A city planner surveyed 151 residents. For each, the planner recorded whether the resident owns a car and whether the resident lives alone. The results are summarized in the table below.AloneNot aloneCar9 48No car28 66Suppose a resident from the survey is chosen at random.Answer each part. Do not round intermediate computations, and round your answers to the nearest hundredth.(If necessary, consult a list of formulas.)(a)What is the probability that the resident does not own a car and lives alone?(b)What is the probability that the resident does not own a car or lives alone?

The survey has been undertaken to determine whether there is a relationship between the place of residence and ownership of an automobile. A random sample of car owners, 200200 from large cities, 150150 from suburbs and 150150 from rural areaswere selected and tabulated as followCar ownership/ Type of Area Large city Suburb RuralOwn a foreign car 909060602525Do not own a foreign car 1101109090125125If a car owner was selected at random, what is the probability that he/she owns a foreign carA720

At a car and truck dealership, the probability that a vehicle is white is 0.25. The probability that it is a car is 0.36. The probability that it is a white car is 0.08.What is the probability that a vehicle is white, given that the vehicle is a car? Round your answer to two decimal places.A.0.22B.0.08C.0.17D.0.32

At a pizza shop, 70% of the customers order a pizza, 25% of the customers order a salad, and 15% of the customers order both a pizza and a salad.If a customer is chosen at random, what is the probability that he or she orders either a pizza or a salad?A.0.45B.0.95C.0.80D.0.175

Use the following probability model to answer the question.Event: For each adult resident in a city we ask how many vehicles they own.Number of Vehicles Probability0 0.041 0.412 0.383 0.134 0.035 0.01Find the probability that an adult resident has 3 or more vehicles. Give your answer as a number between 0 and 1.