Hi, please help me solve, thank you! ### Determining the Third Quartile of IQ Scores**Problem Statement:**Assume that adult IQ scores are normally distributed with a mean of 101 and a standard deviation of 15. The task is to find the third quartile (\(Q_3\)), which is the IQ score separating the top 25% from the others.**Procedure:**To find the third quartile (\(Q_3\)), you can follow these steps:1. **Utilize Z-Score Tables:** - Click the links provided to access the Z-score tables: - [Page 1 of Z-score Table](#) - [Page 2 of Z-score Table](#) - Look up the Z-score that corresponds to the 75th percentile (since \(Q_3\) is the point that separates the top 25% from the others).2. **Apply the Z-Score Formula:** - Use the Z-score formula: \[ Z = \frac{X - \mu}{\sigma} \] where \(X\) is the score, \(\mu\) is the mean, and \(\sigma\) is the standard deviation. - For the 75th percentile (using Z-score tables), \(Z\) approximately equals 0.675.3. **Rearrange the Formula to Solve for \(X\):** - Substitute \(Z\), \(\mu\) (mean = 101), and \(\sigma\) (standard deviation = 15) into the formula: \[ X = Z \cdot \sigma + \mu \]4. **Calculate \(Q_3\):** - Calculate as follows: \[ Q_3 = 0.675 \times 15 + 101 = 10.125 + 101 = 111.125 \]**Answer:**The third quartile, \(Q_3\), is **111.1** (rounded to one decimal place).**Note:**Enter your answer in the provided answer box and then click "Check Answer."**Diagram/Graph Explanation:**In this specific task, there are no diagrams or graphs provided. The instructions direct the user to utilize Z-score tables available via the provided links to find the appropriate Z-score corresponding to the 75th percentile. **Further Instructions:**Make

Name: Hi, please help me solve, thank you! ### Determining the Third Quartil
Uploaded: 2024-03-20T07:07:37.000Z
Channel: Bartleby
Description: Hi, please help me solve, thank you! ### Determining the Third Quartile of IQ Scores**Problem Statement:**Assume that adult IQ scores are normally distributed with a mean of 101 and a standard deviation of 15. The task is to find the third quartile (