To find the total number of triangles in the given figure, we need to systematically count each triangle formed by different intersections and combinations of lines.

1. **Individual Triangles**: Start by counting the smallest triangles. Assume these are the ones formed without any overlapping parts:

• There are 4 small individual triangles.

2. **Combined Triangles**: Look for triangles formed by combining these small triangles or using sections formed by line intersections:

• If we combine two small triangles, we form a new, larger triangle. Count how many unique combinations are possible:
• 3 triangles made by combining two small triangles.
• Look for triangles formed by combining three small triangles:
• 3 triangles made by combining three small triangles.

3. **Largest Triangle**: Finally, consider the largest triangle that encompasses the entire figure. This accounts for:

• The single, largest triangle that uses the outermost lines.

Adding up all these possibilities gives:

Total triangles = 4 + 3 + 3 + 1 = 11

Thus, the total number of triangles in the figure is 11.