Explain how to check whether A(-3,-1), B(1,3) and C(-1,1) are collinear points using section formula
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Answer:
Given: A(−3,−1),B(1,3),C(−1,1)
A(−3,−1)≡(x
2
,y
2
),B(1,3)≡(x
1
,y
1
)
let C divides AB in ratio k:1
Here m=k and n=1
so apply ratio formula we get
[x=(
m+n
mx
1
+nx
2
)] and [y=(
m+n
my
1
+ny
2
)]
k+1
k−3
=1
and
k+1
3k−1
=1 _____(1)
by solving (1) equations we get k=1
therefore C divides AB in the ratio of 1:1
so the three points are collinear
Step-by-step explanation:
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