Suppose P(E) = 0.3, P(F) = 0.5, and P(E or F) = 0.7. Are the events E and F are mutually exclusive? Explain?

Determine whether the events E and F are independent or dependent. Justify your answer. (a) E: A person living at least 70 years. F: The same person regularly handling venomous snakes. O A. E and F are independent because regularly handling venomous snakes has no effect on the probability of a person living at least 70 years. B. E and F are dependent because living at least 70 years has no effect on the probability of a person regularly handling venomous snakes. C. E and F are dependent because regularly handling venomous snakes can affect the probability of a person living at least 70 years. D. E and F are independent because living at least 70 years has no effect on the probability of a person regularly handling venomous snakes. (b) E: A randomly selected person planting tulip bulbs in October. F: A different randomly selected person planting tulip bulbs in April. A. E cannot affect F and vice versa because the people were randomly selected, so the events are independent. B. E can…

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Classify the events as dependent or independent. Events A and B where P(A)= 0.6, P(B)=D0.7, and P(A and B) = 0.41

When looking at the association between the events “likes donuts” and “owns a dog,” if the events are independent, then the probability: P (owns a dog| likes donuts) is equal to what expression? Explain your answer.

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A and B are mutually exclusive events. P(A) = 0.30 and P(B) = 0.50. What is P(A or B)? A. 0.80 O B. 0.20 ) 5 C. 015 OD. 0.60 OOO

From the table below A Write down the full table of event's given the information provided B. What is the probability, rounded to 2.dp that a part is not defective P(N|D)? C. A part was manufacture on machine B. Whatbis the probability it is defective P(D|B)? D. What is the probability that a part was manufactured on part B E. Events B and D are independent? True or false?

The table gives a set of outcomes and their probabilities. Let  A  be the event "the outcome is prime". Let  B  be the event "the outcome is less than or equal to 3". Find  P ( A | B ) . Outcome Probability 1 0.1 2 0.1 3 0.6 4 0.2

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