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Cyber Affair. As found in USA TODAY, results of a survey byInternational Communications Researchrevealed that roughly 75% of adult women believe that a romantic relationship over the Internet while in an exclusive relationship in the real world is cheating. What are the odds against randomly selecting an adult female Internet user who believes that having a " cyber affair " is cheating?

Short Answer

Expert verified

The odds are 1:3.

Step by step solution

01

Step 1. Given information.

The given statement is:

As found in USA TODAY, results of a survey byInternational Communications Researchrevealed that roughly 75% of adult women believe that a romantic relationship over the Internet while in an exclusive relationship in the real world is cheating.

02

Step 2. Find the odds against randomly selecting an adult female Internet user who believes that having a " cyber affair " is cheating.

Let's assume the total number of adult females is x.

Then the women who believe a romantic relationship is cheating will become: 0.75x

Therefore, the Women who do not believe a romantic relationship is cheating:

x-0.75x=0.25x

The odds are now set against a female internet user who believes having a cyber affair is a form of cheating:

=Womenwhodonotbelievearomanticrelationshipischeatingwomenwhobelievearomanticrelationshipischeating=0.250.75=13

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Most popular questions from this chapter

Suppose that a simple random sample is taken from a finite population in which each member is classified as either having or not having a specified attribute. Fill in the following blanks.

(a) If sampling is with replacement, the probability distribution of the number of members sampled that have the specified attribute is a distribution.

(b) If sampling is without replacement, the probability distribution of the number of members sampled that have the specified attribute is a distribution.

(c) If sampling is without replacement and the sample size does not exceed % of the population size, the probability distribution of the number of members sampled that have the specified attribute can be approximated by a distribution.

What does it mean for two or more events to be mutually exclusive?

Let A and B be events of a sample space.

Part (a) Suppose that A and (not B) are mutually exclusive. Explain why B occurs when A occurs.

Part (b) Suppose that B occurs whenever A occurs Explain why A and (not B) are mutually exclusive.

In Exercises 5.16-5.26, express your probability answers as a decimal rounded to three places.

Dice. Two balanced dice are rolled. Refer to Fig. 5.1 on page 198 and determine the probability that the sum of the dice is

(a) 6. (b) even.

(c). 7 or 11. (d) 2. 3, or 12.

In each of Exercises 5.167-5.172, we have provided the number of trials and success probability for Bernoulli trials. LetX denote the total number of successes. Determine the required probabilities by using

(a) the binomial probability formula, Formula 5.4 on page 236. Round your probability answers to three decimal places.

(b) TableVII in AppendixA. Compare your answer here to that in part (a).

n=3,p=0.4,P(X=1)

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