Determine the number of triangles in a standard triangle intersecting with all three medians (as referenced in standard figure configurations).

When all three medians of a triangle are drawn, they intersect at a single point (centroid) and divide the main triangle into smaller parts:
1. Single individual small triangles: $6$ triangles.
2. Triangles formed by combining 2 adjacent small triangles: $3$ triangles.
3. Triangles formed by combining 3 adjacent small triangles (each median cuts the large triangle in half): $3\times 2=6$ triangles.
4. The entire large outer triangle: $1$ triangle.

$$\text{Total number of triangles}=6+3+6+1=16$$