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Given a tetrahedron IABC where all its edges have equal length x, we take points A1 on IA, such as IA1=1/2 IA, point B1 on IB such as IB1=2/3 IB and point C1 on IC such as IC1=3/4 IC.
Find the volume of tetrahedron IA1B1C1 in relation to a.
Sorry, I accidentally cut off half the wording
Last edited by samuel.bradley.99 (2017-07-31 00:47:58)
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hi samuel.bradley.99
I've been away so I've only just seen this problem. I had a vague memory that the volume of a tetrahedron could be calculated using vector cross and dot products. A quick 'google' took me to this page:
https://math.stackexchange.com/question … ot-product
Your tetrahedron is a regular one by the way which fixes the directions of the vectors IA, IB and IC. So it looks like you can use this formula to get a result. But post back if you need a quick lesson in cross and dot products.
Bob
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