1103059507

SubArea: 
Positional properties
Level: 
B
Project ID: 
1103059507
Source Problem: 
2000006506
Accepted: 
1
Clonable: 
1
Easy: 
0
Let \( ABCDEFGH \) be a cube with \( K \) and \( L \) being the midpoints of edges \( AE \) and \( AB \) respectively, and let \( M \) be the midpoint of the face diagonal \( EG \). What is the cross-section of the cube if we slice it with a plane \( KLM \)?
a pentagon \( KLPQR \) with points \( P \), \( Q \), and \( R \) lying on edges \( BC \), \( FG \), and \( EH \) respectively
a triangle \( KLM \)
a pentagon \( KLPQM \) with points \( P \) and \( Q \) lying on edges \( BC \) and \( FG \) respectively
a quadrilateral \( KLMR \) with point \( R \) lying on the edge \( EH \)