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The following joint frequency distribution table shows responses from a sample of 262 unionized employees on how their union

1. What is the probability that a randomly selected employee:
a. was indifferent or disapproved?
b. was in the 25 to 40 age g

f. was not over 40 and also was either indifferent or disapproved?
2. Given that the employee was in the \( \mathbf{2 5} \) t

a. was indifferent?
b. did not disapprove?
3. What is the probability of selecting an employee that was in the over \( \mathb

The following joint frequency distribution table shows responses from a sample of 262 unionized employees on how their union president handled a recent labour action. Employees were categorized by age group and by their level of approval. Report answers accurate to 4 decimal places. Do not convert to percent. 1. What is the probability that a randomly selected employee: 1. What is the probability that a randomly selected employee: a. was indifferent or disapproved? b. was in the 25 to 40 age group and was indifferent? c. was not in the 25 to 40 age group and was indifferent? d. was in the over 40 age group or disapproved? e. was not in the over 40 age group or disapproved? f. was not over 40 and also was either indifferent or disapproved? 2. Given that the employee was in the to age group, what is the probability that the employee: a. was indifferent? b. did not disapprove? 3. What is the probability of selecting an employee that was in the over 40 age group a. was indifferent? b. did not disapprove? 3. What is the probability of selecting an employee that was in the over age group from a group of employees that: a. was indifferent? b. did not disapprove?


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1) Total number of employees =262a) Number of indifferent employees =57Number of disapproved employees =104P(indifferent or disapproved)=P(indifferent
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