Suppose a tire manufacturer rejects 3% of their tires produced because they have some sort of defect. You plan to take a simple random sample of six tires from a large warehouse of these tires ready for inspection: 1. What is the probability that none of these six are defective? Show how you are finding your answer on paper. Keep at least 3 decimal places. 2. What is the probability that exactly one of these six are defective? Show how you are finding your answer on paper. Keep at least 3 decimal places. 3. What is the probability that fewer than 2 of these six are defective? Show how you are finding your answer on paper. Keep at least 3 decimal places.
Suppose a tire manufacturer rejects 3% of their tires produced because they have some sort of defect. You plan to take a simple random sample of six tires from a large warehouse of these tires ready for inspection:
1. What is the
2. What is the probability that exactly one of these six are defective? Show how you are finding your answer on paper. Keep at least 3 decimal places.
3. What is the probability that fewer than 2 of these six are defective? Show how you are finding your answer on paper. Keep at least 3 decimal places.
Given:
A tire manufacturer rejects 3% of their tires produced because they have some sort of defect.
A simple random sample of six tires from a large warehouse is taken which were ready for the inspection.
The above distribution follows a binomial distribution
Let "X" be the random variable that represents the number of defects
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