1) 2 (right) circular cones and one circular, right cylinder interpenetrate, with the bases of each cone and both bases (ends) of the cylinder sealed fitting flat circular surfaces. What is the maximum number of pieces (completely bounded volumes) that can thereby be formed, with the surfaces of the three figures as boundaries and counting (ONLY) pieces not further subdivided?
2) A cube and a tetrahedron are interpenetrated. Give the maximum number of solid pieces (bounded volumes not further subdivided) that can thereby be formed.
Question
Guest
1) 2 (right) circular cones and one circular, right cylinder interpenetrate, with the bases of each cone and both bases (ends) of the cylinder sealed fitting flat circular surfaces. What is the maximum number of pieces (completely bounded volumes) that can thereby be formed, with the surfaces of the three figures as boundaries and counting (ONLY) pieces not further subdivided?
2) A cube and a tetrahedron are interpenetrated. Give the maximum number of solid pieces (bounded volumes not further subdivided) that can thereby be formed.
Link to comment
Share on other sites
1 answer to this question
Recommended Posts
Join the conversation
You can post now and register later. If you have an account, sign in now to post with your account.