Find the points which divides the line segment joining the ponts A(-2,7)
and (4,6) in to three equal parts.
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Find the coordinates of the points which divide the line segment joining A(2,−3) and B(−4,−6)into three equal parts.
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Let P & Q be the points of trisection. Then AP:PB=1:2 & AQ:QB=2:1
(i) Let P divides AB in ratio 1:2
Hence m1=1;m2=2;x1=2;y1=−3;x2=−4,y2=−6
P(x,y)=P(m1+m2m1x2+m2x1,m1+m2m1y2+m2y1)=P(1+21(−4)+2(2),1+2
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