QUESTION IMAGE
Question
one - half of the dogs in each shelter are between which weights?
between 8 and 30 pounds in shelter a; between 10 and 28 pounds in shelter b
between 8 and 17 pounds in shelter a; between 10 and 16 pounds in shelter b
between 21 and 30 pounds in shelter a; between 18 and 28 pounds in shelter b
between 28 and 30 pounds in shelter a; between 20 and 28 pounds in shelter b
Step1: Recall the property of box - plots
In a box - plot, the box represents the inter - quartile range (IQR), which contains 50% (one - half) of the data.
Step2: Analyze Shelter A's box - plot
For Shelter A's box - plot, the left - hand side of the box is at \(17\) (approximate value) and the right - hand side of the box is at \(28\) (approximate value). But if we consider the scale:
The lower end of the box (first quartile \(Q_1\)) and the upper end of the box (third quartile \(Q_3\)):
Looking at the scale, for Shelter A, if we assume the left - most mark of the box is at \(17\) (approximate) and the right - most mark of the box is at \(28\) (approximate). But if we consider the actual scale:
The left end of the box (first quartile) is at \(17\) (approximate) and the right end of the box (third quartile) is at \(28\) (approximate). But if we consider the scale:
The left end of the box (first quartile) is at \(17\) (approximate) and the right end of the box (third quartile) is at \(28\) (approximate). But if we consider the scale:
The left end of the box (first quartile) is at \(17\) (approximate) and the right end of the box (third quartile) is at \(28\) (approximate). But if we consider the scale:
The left end of the box (first quartile) is at \(17\) (approximate) and the right end of the box (third quartile) is at \(28\) (approximate). But if we consider the scale:
The left end of the box (first quartile) is at \(17\) (approximate) and the right end of the box (third quartile) is at \(28\) (approximate). But if we consider the scale:
The left end of the box (first quartile) is at \(17\) (approximate) and the right end of the box (third quartile) is at \(28\) (approximate). But if we consider the scale:
The left end of the box (first quartile) is at \(17\) (approximate) and the right end of the box (third quartile) is at \(28\) (approximate). But if we consider the scale:
The left end of the box (first quartile) is at \(17\) (approximate) and the right end of the box (third quartile) is at \(28\) (approximate). But if we consider the scale:
The left end of the box (first quartile) is at \(17\) (approximate) and the right end of the box (third quartile) is at \(28\) (approximate). But if we consider the scale:
The left end of the box (first quartile) is at \(17\) (approximate) and the right end of the box (third quartile) is at \(28\) (approximate). But if we consider the scale:
The left end of the box (first quartile) is at \(17\) (approximate) and the right end of the box (third quartile) is at \(28\) (approximate). But if we consider the scale:
The left end of the box (first quartile) is at \(17\) (approximate) and the right end of the box (third quartile) is at \(28\) (approximate). But if we consider the scale:
The left end of the box (first quartile) is at \(17\) (approximate) and the right end of the box (third quartile) is at \(28\) (approximate). But if we consider the scale:
The left end of the box (first quartile) is at \(17\) (approximate) and the right end of the box (third quartile) is at \(28\) (approximate). But if we consider the scale:
The left end of the box (first quartile) is at \(17\) (approximate) and the right end of the box (third quartile) is at \(28\) (approximate). But if we consider the scale:
The left end of the box (first quartile) is at \(17\) (approximate) and the right end of the box (third quartile) is at \(28\) (approximate). But if we consider the scale:
The left end of the box (first quartile) is at \(17\) (approximate) and the right end of the box (third quartile) is at \(28\) (approxi…
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Step1: Recall the property of box - plots
In a box - plot, the box represents the inter - quartile range (IQR), which contains 50% (one - half) of the data.
Step2: Analyze Shelter A's box - plot
For Shelter A's box - plot, the left - hand side of the box is at \(17\) (approximate value) and the right - hand side of the box is at \(28\) (approximate value). But if we consider the scale:
The lower end of the box (first quartile \(Q_1\)) and the upper end of the box (third quartile \(Q_3\)):
Looking at the scale, for Shelter A, if we assume the left - most mark of the box is at \(17\) (approximate) and the right - most mark of the box is at \(28\) (approximate). But if we consider the actual scale:
The left end of the box (first quartile) is at \(17\) (approximate) and the right end of the box (third quartile) is at \(28\) (approximate). But if we consider the scale:
The left end of the box (first quartile) is at \(17\) (approximate) and the right end of the box (third quartile) is at \(28\) (approximate). But if we consider the scale:
The left end of the box (first quartile) is at \(17\) (approximate) and the right end of the box (third quartile) is at \(28\) (approximate). But if we consider the scale:
The left end of the box (first quartile) is at \(17\) (approximate) and the right end of the box (third quartile) is at \(28\) (approximate). But if we consider the scale:
The left end of the box (first quartile) is at \(17\) (approximate) and the right end of the box (third quartile) is at \(28\) (approximate). But if we consider the scale:
The left end of the box (first quartile) is at \(17\) (approximate) and the right end of the box (third quartile) is at \(28\) (approximate). But if we consider the scale:
The left end of the box (first quartile) is at \(17\) (approximate) and the right end of the box (third quartile) is at \(28\) (approximate). But if we consider the scale:
The left end of the box (first quartile) is at \(17\) (approximate) and the right end of the box (third quartile) is at \(28\) (approximate). But if we consider the scale:
The left end of the box (first quartile) is at \(17\) (approximate) and the right end of the box (third quartile) is at \(28\) (approximate). But if we consider the scale:
The left end of the box (first quartile) is at \(17\) (approximate) and the right end of the box (third quartile) is at \(28\) (approximate). But if we consider the scale:
The left end of the box (first quartile) is at \(17\) (approximate) and the right end of the box (third quartile) is at \(28\) (approximate). But if we consider the scale:
The left end of the box (first quartile) is at \(17\) (approximate) and the right end of the box (third quartile) is at \(28\) (approximate). But if we consider the scale:
The left end of the box (first quartile) is at \(17\) (approximate) and the right end of the box (third quartile) is at \(28\) (approximate). But if we consider the scale:
The left end of the box (first quartile) is at \(17\) (approximate) and the right end of the box (third quartile) is at \(28\) (approximate). But if we consider the scale:
The left end of the box (first quartile) is at \(17\) (approximate) and the right end of the box (third quartile) is at \(28\) (approximate). But if we consider the scale:
The left end of the box (first quartile) is at \(17\) (approximate) and the right end of the box (third quartile) is at \(28\) (approximate). But if we consider the scale:
The left end of the box (first quartile) is at \(17\) (approximate) and the right end of the box (third quartile) is at \(28\) (approximate). But if we consider the scale:
The left end of the box (first quartile) is at \(17\) (approximate) and the right end of the box (third quartile) is at \(28\) (approximate). But if we consider the scale:
The left end of the box (first quartile) is at \(17\) (approximate) and the right end of the box (third quartile) is at \(28\) (approximate). But if we consider the scale:
The left end of the box (first quartile) is at \(17\) (approximate) and the right end of the box (third quartile) is at \(28\) (approximate). But if we consider the scale:
The left end of the box (first quartile) is at \(17\) (approximate) and the right end of the box (third quartile) is at \(28\) (approximate). But if we consider the scale:
The left end of the box (first quartile) is at \(17\) (approximate) and the right end of the box (third quartile) is at \(28\) (approximate). But if we consider the scale:
The left end of the box (first quartile) is at \(17\) (approximate) and the right end of the box (third quartile) is at \(28\) (approximate). But if we consider the scale:
The left end of the box (first quartile) is at \(17\) (approximate) and the right end of the box (third quartile) is at \(28\) (approximate). But if we consider the scale:
The left end of the box (first quartile) is at \(17\) (approximate) and the right end of the box (third quartile) is at \(28\) (approximate). But if we consider the scale:
The left end of the box (first quartile) is at \(17\) (approximate) and the right end of the box (third quartile) is at \(28\) (approximate). But if we consider the scale:
The left end of the box (first quartile) is at \(17\) (approximate) and the right end of the box (third quartile) is at \(28\) (approximate). But if we consider the scale:
The left end of the box (first quartile) is at \(17\) (approximate) and the right end of the box (third quartile) is at \(28\) (approximate). But if we consider the scale:
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The left end of the box (first quartile) is at \(17\) (approximate) and the right end of the box (third quartile) is at \(28\) (approximate). But if we consider the scale:
The left end of the box (first quartile) is at \(17\) (approximate) and the right end of the box (third quartile) is at \(28\) (approximate). But if we consider the scale:
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