Look at the two triangles below.
Is DF a side in one of the triangles?
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Look at the two triangles below.
Is DF a side in one of the triangles?
To determine if DF is a side in one of the triangles, we need to look at the vertices that define each triangle:
By identifying these vertices, we can list the triangle sides:
In Triangle 2, the segment DF is the same as FD, which confirms it is indeed a side of this triangle.
Therefore, the solution to the problem is yes, DF is a side of one of the triangles.
Yes.
Is the straight line in the figure the height of the triangle?
Look carefully at the diagram and identify which points are connected by lines. Triangle ABC has vertices A, B, and C all connected to each other, while Triangle DEF has vertices D, E, and F connected.
Yes, absolutely! A line segment connecting two points is the same regardless of which vertex you name first. DF and FD represent the exact same side of the triangle.
Every triangle has exactly three sides. Triangle ABC has sides AB, BC, and CA. Triangle DEF has sides DE, EF, and FD (which is the same as DF).
Focus on the labeled vertices (the letters). Group them by which ones are connected: A-B-C forms one triangle, and D-E-F forms another triangle. The lines show these connections.
No! Whether triangles are big, small, or different shapes, they still have the same three sides each. Just focus on identifying which vertices are connected to form each triangle.
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