To determine the total number of triangles in the given figure, we need to systematically count all possible triangles, including those formed by combining smaller triangles.

1. Observe that the figure is composed of repeated triangular patterns.
2. Start by counting the small individual triangles in each section. There are 6 sections.

For one section:

• 1 small triangle at the top.
• 3 small triangles created by each of the larger divisions.

Total small triangles in one section = 4.

1. Multiply the number of triangles in one section by the total number of sections: \(4 \times 6 = 24\).
2. However, some triangles are counted twice in overlappings or shared lines. Let’s analyze shared triangles:

• Each section shares 2 large triangles with adjacent sections.
• Total shared triangles = 6.

1. Subtract shared triangles to avoid double counting: \(24 - 14 = 10\).

Thus, the total number of unique triangles in the figure is 10.