If the points (k,2-k),(-k+1,2k),(-4-k,6-2k) are collinear then find k.
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Given points are collinear.So,Area=0
1/2[k(2k-6+2k)+(-k)(6-2k-2+k)+(-4-k)(2-k-2k)]=0
[k(4k-6)+(-k)(4-k)+(-4-k)(2-3k)]=0
[4k^2 - 6k -4k+ k^2 -8+ 12k- 2k+ 3k^2]=0
8k^2-8=0
8k^2=8
k^2=1
k=1 or k=(-1)
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