Difference between revisions of "1967 IMO Problems/Problem 2"
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Catoptrics (talk | contribs) m (Provided the solution.) |
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| − | Prove that iff. one edge of a tetrahedron is less than <math>1</math>; then | + | Prove that iff. one edge of a tetrahedron is less than <math>1</math>; then its volume is less than or equal to <math>\frac{1}{8}</math>. |
| − | its volume is less than or equal to <math>\frac{1}{8}</math>. | + | |
| + | <math>\textbf{Solution:}</math> It can be found here [https://artofproblemsolving.com/community/c6h21139p137291]. | ||
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[[Category:Olympiad Geometry Problems]] | [[Category:Olympiad Geometry Problems]] | ||
[[Category:3D Geometry Problems]] | [[Category:3D Geometry Problems]] | ||
Revision as of 21:41, 1 August 2020
Prove that iff. one edge of a tetrahedron is less than 
; then its volume is less than or equal to 
.
It can be found here [1].
