As you know , a regular tetrahedran is made of 4 equilateral triangles... to define axis " the perpendicular line drawn fron the apex to the opposite face ". Since the triangles are equilateral , i suppose the length of the axis is same everywhere.. so no longer or shorter axis in this case.
As you know , a regular tetrahedran is made of 4 equilateral triangles... to define axis " the perpendicular line drawn fron the apex to the opposite face ". Since the triangles are equilateral , i suppose the length of the axis is same everywhere.. so no longer or shorter axis in this case.
wow really superb you had posted one nice information through this. Definitely, it will be useful for many people. So please keep update like this! CET coaching class in Mumbai
Excuse me I have a baffling doubt...can U pls tell me how can I get the Apex on 1st stage Top view
ReplyDeleteI suppose you have to bisect the opposite edge from each corners. The intersection of all the bisecting lines will give the apex.
DeleteAnd the diff btw smaller and larger axis 😧
ReplyDeleteAs you know , a regular tetrahedran is made of 4 equilateral triangles... to define axis " the perpendicular line drawn fron the apex to the opposite face ". Since the triangles are equilateral , i suppose the length of the axis is same everywhere.. so no longer or shorter axis in this case.
DeleteAs you know , a regular tetrahedran is made of 4 equilateral triangles... to define axis " the perpendicular line drawn fron the apex to the opposite face ". Since the triangles are equilateral , i suppose the length of the axis is same everywhere.. so no longer or shorter axis in this case.
Deletewow really superb you had posted one nice information through this. Definitely, it will be useful for many people. So please keep update like this! CET coaching class in Mumbai
ReplyDelete