The value of P for which the points (–5, 1), (1, –1) and (P, –2) are collinear, is
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Answer:
the value of p for which the points are collinear = ar∆=0
ar∆= 1/2|X1(y2-y3)+X2(y1-y3)+X3(y2-y1)|
here X1= -5 X2= 1 X3=p
y1=1 y2= -1 y3= -2
ar∆= 1/2| -5(-1-(-2))+1(1-(-2)+p(-1-1)|
0= 1/2|-5(1)+1(3)-2p|
0= -5+3-2p
0= -2-2p
-2p = 2
p = -1
Answered by
1
Answer:
when the points are given collinear it means the area of the given triangle is equal to 0
P=4
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