Answer:
--- first quartile
--- third quartile
Explanation:
Required:
The first and the third quartile
First, we order the dataset in ascending order

The count of the dataset is:

Calculate the median position




This means that the median is between the 12th and the 13th item
Next;
Split the dataset to two parts: 1 to 12 and 13 to 24


The median position is:

In this case; n = 12
So:



This means that the median is the average of the 6th and 7th item of the sorted dataset
So, we have:


--- first quartile


--- third quartile