A shipment of 150 laptops contains 9 defective laptops. A quality control specialist chooses a sample of 10 laptops from the shipment. How many possible choices of 10 laptops can be made? How many of these possible selections will not contain any defective laptops? How many of the possible selections will contain at least one defective laptop? How many of the possible selections will contain exactly one defective laptop?

MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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**Problem Statement:**

A shipment of 150 laptops contains 9 defective laptops. A quality control specialist chooses a sample of 10 laptops from the shipment.

**Questions:**

1. **How many possible choices of 10 laptops can be made?**
   - [Enter your answer here]

2. **How many of these possible selections will not contain any defective laptops?**
   - [Enter your answer here]

3. **How many of the possible selections will contain at least one defective laptop?**
   - [Enter your answer here]

4. **How many of the possible selections will contain exactly one defective laptop?**
   - [Enter your answer here]

**Submit Button:**

- [Submit Question]

This exercise tests your understanding of combinatorics and probability by requiring calculations of binomial coefficients and complementary counting methods.
Transcribed Image Text:**Problem Statement:** A shipment of 150 laptops contains 9 defective laptops. A quality control specialist chooses a sample of 10 laptops from the shipment. **Questions:** 1. **How many possible choices of 10 laptops can be made?** - [Enter your answer here] 2. **How many of these possible selections will not contain any defective laptops?** - [Enter your answer here] 3. **How many of the possible selections will contain at least one defective laptop?** - [Enter your answer here] 4. **How many of the possible selections will contain exactly one defective laptop?** - [Enter your answer here] **Submit Button:** - [Submit Question] This exercise tests your understanding of combinatorics and probability by requiring calculations of binomial coefficients and complementary counting methods.
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