movie length (minutes)\nwhat percent of the data lies between 109 minutes and 138 minutes?\n25%\n50%\n75%\n10…

movie length (minutes)\nwhat percent of the data lies between 109 minutes and 138 minutes?\n25%\n50%\n75%\n100%\nretry
Answer
Explanation:
Step1: Identify quartile positions
The box - and - whisker plot has the following characteristics: The left - most point is the minimum value, the left side of the box is the first quartile ($Q_1$), the line inside the box is the median ($Q_2$), the right side of the box is the third quartile ($Q_3$), and the right - most point is the maximum value. Here, assume the minimum is around 80, $Q_1$ is around 100, the median is around 115, $Q_3$ is around 125, and the maximum is around 140.
Step2: Analyze the position of 109 and 138
109 is slightly greater than $Q_1$ (around 100) and 138 is slightly less than the maximum. Since the inter - quartile range (IQR) which is $Q_3 - Q_1$ contains 50% of the data, and adding the data from $Q_3$ to the maximum (which is another 25% of the data), the data between 109 and 138 contains approximately 75% of the data.
Answer:
75%