find the points of trisections in the line segment joining the point A(1,2) B(7,8)
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let the points of trisection of the line AB be p(x,y) and q(r,s)
let p(x,y) divide AB in the ratio 1:2
apply section formula
(x,y) = [{(1*7)+(2*1)/3},{(1*8)+(2*2)/3}]
(x,y) = [3,4]
lets come to the case of the trisection point q(r,s)
let q(r,s) divide AB line segment in the ratio 2:1
(r,s) = [{(2*7)+(1*1)/3},{(2*8)+(1*2)/3}]
(r,s) = [ 5,4]
Step-by-step explanation:
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