Hexagonal tessellation pattern for design or coloring.

Looking at the image, I can see a pattern made of hexagons arranged in a grid. The task appears to be counting how many hexagons are in the entire pattern.

Let me count them carefully:

First, I'll count how many hexagons are in each row. Looking at the top row, I can see 6 hexagons across.

Now let me count how many rows there are. Starting from the top and going down, I count 11 complete rows of hexagons.

So if there are 6 hexagons per row and 11 rows, that would be:
6 × 11 = 66 hexagons

Wait, let me double-check this by counting more carefully.

Actually, looking more closely at the arrangement, I need to verify my row count. Let me count the rows again from top to bottom:

Row 1: 6 hexagons
Row 2: 6 hexagons
Row 3: 6 hexagons
Row 4: 6 hexagons
Row 5: 6 hexagons
Row 6: 6 hexagons
Row 7: 6 hexagons
Row 8: 6 hexagons
Row 9: 6 hexagons
Row 10: 6 hexagons
Row 11: 6 hexagons

That's 11 rows with 6 hexagons each.

6 × 11 = 66

Let me verify once more by counting individual hexagons in a different way. I'll count them column by column instead.

Looking at the leftmost column, I can see 11 hexagons stacked vertically. Since there are 6 columns (as established from the row count), and each column has 11 hexagons, that gives us:

6 columns × 11 hexagons per column = 66 hexagons

Both methods give me the same answer, so I'm confident in my count.

Final Answer: 66