Question
5. During a tight job market, recruiters have noticed that graduating seniors with intermediate proficiency in a second language have a higher probability of getting
5. During a tight job market, recruiters have noticed that graduating seniors with intermediate proficiency
in a second language have a higher probability of getting the first interview following a screening call when
seeking their first job out of college. For students with one language, the probability of getting the first
interview following a screening call is 0.45, whereas for graduating seniors with a second language the
probability is 0.62. Let be the number of screening calls a graduating senior with intermediate
proficiency in a second language must go take up to and including getting their first interview.
a) Name a probability distribution that you could use to find probabilities of X. Do not forget to include
values of any parameters.
b) On average, how many screening calls must a graduating senior with intermediate proficiency in
Does a second language go through before getting their first interview?
c) What is the exact probability that a graduating senior with intermediate proficiency in a second
language must have at most three screening calls to get their first interview? Write down the formula
you would use with numbers substituted but use R to calculate the answer. Copy and paste your R
code here with the answer from R.
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