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Chapter 5: Q 1.2. Intercepts; Symmetry; Graphing Key Equations (page 303)

Say in plain language what the eventAorBis.WhatisP(AorB)?

Short Answer

Expert verified

PAorB=PA+PBoccurrence and probability.

Step by step solution

01

Step 1. Given Information 

P (A or B) = P (A 鈭 B)

P (A or B) = P (A) + P (B)

02

Step 2. Concept Used   

Definition of the probability addition theorem: Assume Aand Bare two events in a random experiment, and you want to know whether Aor Bhas a higher likelihood. Then apply the probability addition theorem.

03

Step 3. Calculation    

Assume that A and B are two random events in a random experiment. utilise the probability addition theorem That's P(AorB)=P(AB)P(AorB)=P(A)+P(B)P(AB)for you.

If the occurrences Aand Bare mutually exclusive.

Then P(AB)=0P(AorB)=P(A)+P(B)

As a result, the event and the likelihood ofPAorB=PA+PB

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Most popular questions from this chapter

Cold weather coming to A TV weather man, predicting a colder-than-normal winter, said, 鈥淔irst, in looking at the past few winters, there has been a lack of

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Explain why events A and B are mutually exclusive

Is this valid? Determine whether each of the following simulation designs is valid. Justify your answer.

(a) According to a recent poll, 75% of American adults regularly recycle. To simulate choosing a random sample of 100 U.S. adults and seeing how many

of them recycle, roll a 4-sided die 100 times. A result of 1,2, or 3 means the person recycles; a 4 means that the person doesn鈥檛 recycle.

(b) An archer hits the center of the target with 60% of her shots. To simulate having her shoot 10 times, use a coin. Flip the coin once for each of the 10

shots. If it lands heads, then she hits the center of the target. If the coin lands tails, she doesn鈥檛.

Sampling senators Refer to Exercise 67. Are events D and F independent? Justify your answer.

Probability models? In each of the following situations, state whether or not the given assignment of probabilities to individual outcomes is legitimate, that is, satisfies the rules of probability. If not, give specific reasons for your answer.

(a) Roll a die and record the count of spots on the up-face: P(1) = 0, P(2) = 1/6, P(3) = 1/3, P(4) = 1/3,

P(5) = 1/6, P(6) = 0.

(b) Choose a college student at random and record gender and enrollment status: P(female full-time) = 0.56, P(male full-time) = 0.44, P(female part-time) = 0.24, P(male part-time) = 0.17.

(c) Deal a card from a shuffled deck: P(clubs) = 12/52, P(diamonds) = 12/52, P(hearts) = 12/52,

P(spades) = 16/52.

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