What is the formula for finding the midpoint of every side of a tetrahedron?

  • Thread starter Behrooz
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In summary, the question asks for the result of connecting the middle of every side of a common tetrahedron. The proof is more important than the answer. The shapes mentioned are square, rhombus, parallelogram, and other interior tetrahedrons. The person asking for help has already found the answer and is now looking for the proof.
  • #1
Behrooz
13
0
hi,evryone!
whats the result of connecting the middle of every sides of each common tetrahedron?
(please give proofs,actualy the proof is much more important than the answer)
1.squer:
2.rhornbus:
3.parallelogram:
.
.
.
(im sorry if there's in mistake in my writing)
thanks!
 
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  • #2
Interior tetrahedron

I think it is other interior tetrahedron.
See deawing.
 

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  • #3
You need to make an effort before someone will help you. Also, it will ensure you get help quicker if you state the exact question, as worded on your exercise sheet.
 
  • #4
Behrooz said:
hi,evryone!
whats the result of connecting the middle of every sides of each common tetrahedron?
(please give proofs,actualy the proof is much more important than the answer)
1.squer:
2.rhornbus:
3.parallelogram:
.
.
.
(im sorry if there's in mistake in my writing)
thanks!
Even more important than the proof is YOU working on this yourself. What have YOU done?
 
  • #5
I know the answer but not the proof

you r all right,friends!
but i don't know how to start i have drawn the shapes and i already know the answer i am thinking about the proof.
thanks everyone!
 

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  • #6
Behrooz said:
of each common tetrahedron?
Er, did you mean quadrilateral?
 
  • #7
No

Hurkyl said:
Er, did you mean quadrilateral?
No , its just an example!
(i found the answer)
 

FAQ: What is the formula for finding the midpoint of every side of a tetrahedron?

What is geometry?

Geometry is a branch of mathematics that deals with the study of shapes, sizes, positions, and properties of objects in space.

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The result of studying geometry is a better understanding of the spatial relationships between objects and the ability to solve problems related to shapes, sizes, and positions.

Why is geometry important?

Geometry is important because it is used in various fields such as architecture, engineering, and physics. It also helps develop critical thinking skills and logical reasoning.

What are some real-world applications of geometry?

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