MATLAB: An Introduction with Applications
MATLAB: An Introduction with Applications
6th Edition
ISBN: 9781119256830
Author: Amos Gilat
Publisher: John Wiley & Sons Inc
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**Title: Probability of Passing Through Radar Trap Locations**

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**Educational Content on Probability**

Police plan to enforce speed limits by using radar traps at four different locations within the city limits. The radar traps at each of the locations \( L_1, L_2, L_3, \) and \( L_4 \) will be operated 20%, 30%, 40%, and 30% of the time, respectively. A person who is speeding on her way to work has probabilities of 0.2, 0.1, 0.5, and 0.2, respectively, of passing through these locations.

If the person received a speeding ticket on her way to work, what is the probability that she passed through the radar trap located at \( L_4 \)?

If the person received a speeding ticket on her way to work, the probability that she passed through the radar trap located at \( L_4 \) is \(\boxed{} \).

*(Type an integer or a simplified fraction.)*

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**Instructions:**

- Enter your answer in the answer box and then click "Check Answer."

- Clear any previous entries using the "Clear All" button.

- Ensure all parts of the problem are visible before proceeding.

**Graph/Diagram Explanation:**

The image does not contain any graphs or diagrams.

---

**Interactive Elements:**

- Answer Box: This is where you input your answer.
- Check Answer Button: Click this once you have entered your answer to verify if it is correct.
- Clear All Button: Use this to clear your input in the answer box.

---

**Further Learning:**

Understanding the concepts of conditional probability and how to incorporate the provided probabilistic values is crucial to solving this problem. Here are a few hints to get you started:

- Recall Bayes' Theorem to calculate the required probability.
- Consider the time each radar trap operates as a weighting factor in your calculations.

Happy Learning!
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Transcribed Image Text:**Title: Probability of Passing Through Radar Trap Locations** --- **Educational Content on Probability** Police plan to enforce speed limits by using radar traps at four different locations within the city limits. The radar traps at each of the locations \( L_1, L_2, L_3, \) and \( L_4 \) will be operated 20%, 30%, 40%, and 30% of the time, respectively. A person who is speeding on her way to work has probabilities of 0.2, 0.1, 0.5, and 0.2, respectively, of passing through these locations. If the person received a speeding ticket on her way to work, what is the probability that she passed through the radar trap located at \( L_4 \)? If the person received a speeding ticket on her way to work, the probability that she passed through the radar trap located at \( L_4 \) is \(\boxed{} \). *(Type an integer or a simplified fraction.)* --- **Instructions:** - Enter your answer in the answer box and then click "Check Answer." - Clear any previous entries using the "Clear All" button. - Ensure all parts of the problem are visible before proceeding. **Graph/Diagram Explanation:** The image does not contain any graphs or diagrams. --- **Interactive Elements:** - Answer Box: This is where you input your answer. - Check Answer Button: Click this once you have entered your answer to verify if it is correct. - Clear All Button: Use this to clear your input in the answer box. --- **Further Learning:** Understanding the concepts of conditional probability and how to incorporate the provided probabilistic values is crucial to solving this problem. Here are a few hints to get you started: - Recall Bayes' Theorem to calculate the required probability. - Consider the time each radar trap operates as a weighting factor in your calculations. Happy Learning!
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