Tetrasquare
ABCD is a regular tetrahedron and the points P, Q, R and S
are the midpoints of the edges AB, BD, CD and CA.
Prove that PQRS is a square.
What does this tell you about the opposite edges of the tetrahedron?
To help with visualising the problem you might like to make a tetrahedron using six sticks made from paper rolled around pieces of string that you tie together at the vertices.
Tagged with: Polyhedra • Properties of 2D shapes • Properties of 3D shapes • Similarity and enlargement • Squares • Triangles
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