+1721 Let $ABCD$ be a regular tetrahedron. Let $E$, $F$, $G,$ $H$ be the centers of faces $BCD$, $ACD$, $ABD$, $ABC$, respectively. The volume of pyramid $DEFG$ is $18.$ Find the volume of pyramid $EFGH$
+1946 We can easily set up an equation to do this problem.
We can do
ΔEFG⋅2h3=18ΔEFG=3⋅182hVEFGH=ΔEFG⋅13h[EFGH]=3⋅182h⋅13h[EFGH]=9
So 9 is our answer!
Thanks! :)
