What is the midpoint between $C(1, 2,3)$ and $D(3,0,3)$ ?

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Answer 1 · 2014-09-21T05:09:22

The answer is $(2,1,3)$ .

The answer can be found with the average of the components:

$M=((C_x+D_x)/2, (C_y+D_y)/2, (C_z+D_z)/2)$
$=((1+3)/2, (2+0)/2, (3+3)/2)$
$=(2,1,3)$

What is the midpoint between C(1, 2,3)C(1, 2,3) and D(3,0,3)D(3,0,3)?