prove that
the points A (-4, 6, 10) B(2,4,6) c (14,0-2)are collinear
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Let ⇒2=
k+1
14k−4
⇒14k−4=2k+2
⇒12k=6
⇒k=
2
1
and 4=
k+1
0+6
⇒4k+4=6
⇒4k=2
⇒k=
2
1
and 6=
k+1
−2k+10
⇒6k+6=−2k+10
⇒8k=4
⇒k=
2
1
⇒B(2,4,6) divides AC in 1:2
⇒ A, B, C are collinear.
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