find the value of K for which the points A(1,2), B (-1,k), C (-3,-4) are collinear.
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Answer:
k=-1
Step-by-step explanation:
there are many methods to solve this but most preferable process is area of triangle formula's process
1/2|X1(y2-y3)+X2(y3-y1)+x3(y1-y2)|=0
it's zero because points are collinear
1/2|1(k-(-4)-(1)((-4)-2)+(-3)(2-k)|=0
1/2|k+4+6-6+3k|=0
1/2|4k+4|=0
4k+4=0
4k=-4
k=-1
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