In the artist's arrangement of tiles, starting with 23 in the first row and decreasing by 2 each time, the seventh row will have 11 tiles.
The number of tiles in the seventh row, we can use the information that each new row has 2 fewer tiles than the row below it. If the first row has 23 tiles (n), then the second row will have n - 2 tiles, the third row n - 4 tiles, and so on.
For the seventh row
:
![\[ \text{Number of tiles} = 23 - 2 * (7 - 1) \]](https://img.qammunity.org/2024/formulas/mathematics/high-school/omlu30nwu116cvbuptll39t49qceq3jnnf.png)
Simplifying the expression:

Therefore, there will be 11 tiles in the seventh row. The artist's arrangement results in a decreasing pattern, and the seventh row has 11 tiles.
Que. An artist is arranging tiles in row to decorate a wall. Each new row has 2 fewer tiles than the row below it. If the first row has 23 tiles, how many tiles will be in the seventh row?