Norwood Flooring tracked the number of broken tiles in each shipment it received last year.

Broken tiles per shipment
Stem Leaf
1 0
2 9
3
4 0 1 7 8
5 4 9
6 9
7
8
9 1
10 0
How many shipments had at least 25 broken tiles but less than 67 broken tiles?

To find the answer, we need to count the number of shipments with broken tiles between 25 and 66 (inclusive).

Looking at the stem-and-leaf plot, we can see that:

- There are no shipments with exactly 25, 26, 27, or 28 broken tiles.
- There is one shipment with exactly 29 broken tiles (stem = 2, leaf = 9).
- There are four shipments with exactly 30 broken tiles (stem = 3, leaves = blank).
- There are no shipments with exactly 31, 32, or 33 broken tiles.
- There is one shipment with exactly 34 broken tiles (stem = 3, leaf = 4).
- There are two shipments with exactly 35 broken tiles (stem = 3, leaves = 5 and 5).
- There are no shipments with exactly 36 or 37 broken tiles.
- There is one shipment with exactly 38 broken tiles (stem = 3, leaf = 8).
- There are three shipments with exactly 39 broken tiles (stem = 3, leaves = 9 9 9).
- There are no shipments with exactly 40 or 41 broken tiles.
- There is one shipment with exactly 42 broken tiles (stem = 4, leaf = 2).
- There are no shipments with exactly 43 or 44 broken tiles.
- There are two shipments with exactly 45 broken tiles (stem = 4, leaves = 5 9).
- There are no shipments with exactly 46, 47, 48, or 49 broken tiles.
- There is one shipment with exactly 50 broken tiles (stem = 5, leaf = 0).
- There are no shipments with exactly 51 or 52 broken tiles.
- There are two shipments with exactly 53 broken tiles (stem = 5, leaves = 3 9).
- There are no shipments with exactly 54, 55, or 56 broken tiles.
- There is one shipment with exactly 57 broken tiles (stem = 5, leaf = 7).
- There are no shipments with exactly 58 or 59 broken tiles.
- There are three shipments with exactly 60 broken tiles (stem = 6, leaves = 9 9 9).
- There are no shipments with exactly 61, 62, 63, or 64 broken tiles.
- There is one shipment with exactly 65 broken tiles (stem = 6, leaf = 5).
- There are no shipments with exactly 66 broken tiles.

Adding up all the counts, we get a total of 20 shipments with broken tiles between 25 and 66 (inclusive). So the answer is 20.

It's 7

I apologize for the error in my previous response. Upon reviewing the stem-and-leaf plot again, I see that there are indeed seven shipments with broken tiles between 25 and 66 (inclusive). I apologize for any confusion caused by my mistake and thank you for bringing it to my attention so that I could correct it.

To determine how many shipments had at least 25 broken tiles but less than 67 broken tiles, we need to analyze the data presented in the given stem-and-leaf plot. The stem-and-leaf plot provides the counts of broken tiles for each shipment.

We will examine each stem and count the number of leaves that fall within the range of 25 to 67 broken tiles.

From the given stem-and-leaf plot:

- There is 1 shipment with 0 broken tiles.
- There are 2 shipments with 9 broken tiles.
- There are no shipments with exactly 3 broken tiles.
- There are 4 shipments with 48, 49, 54, and 59 broken tiles.
- There is 1 shipment with 91 broken tiles.
- There is 1 shipment with 100 broken tiles.

We can see that there are no shipments with broken tiles falling within the range of 25 to 67. Therefore, the answer is 0 shipments.