Assume that the probability of getting a job that you applied for is 19%. Give all answers to at least 3 decimal places. a) What is the average number of jobs you need to apply to, before you get one job offer?

College Algebra (MindTap Course List)
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Chapter8: Sequences, Series, And Probability
Section8.7: Probability
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Assume that the probability of getting a job that you applied for is 19%.

Give all answers to at least 3 decimal places.

a) What is the average number of jobs you need to apply to, before you get one job offer? 
  

b )If you have a criminal record, then your probability of getting a job that you applied for is 1/5 of your probability of getting a job without a criminal record. What is the average number of jobs you need to apply to, before you get one job offer if you have a criminal record? 

  

Expert Solution
Step 1

Given data:

The probability of getting a job is P(J)=19%.

 

The expression for the probability of getting a job is,

P(J)=n(J)n(S)

Here, n(J) is the number of jobs got, n(S) is the total number of jobs applied.

 

Substitute the given values in the expression. 

n(J)n(S)=19%n(J)n(S)=19100n(S)n(J)=10019=5.263

 

Thus, on average, we must apply for 5.263 jobs in order to get one job offer.

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