Answer:
Option 2 is correct. The inter-quartile range of the given data set is 3.
Explanation:
The left end of the box in a box plot represents the first quartile and right end of the box represents the third quartile.
From the given box plot is is clear that


Inter-quartile range of the given data set is the difference between third quartile and first quartile.


Therefore the inter-quartile range of the given data set is 3 and option 2 is correct.