If point C(x3,y3) divides the line PQ, where P(x1,y1), Q(x2,y2) externally in the ratio p:q, it means, that:
"x3=(px2-qx1)\/(p-q)"
"y3=(py2-qy1)\/(p-q)"
In the case where P(2,1) and Q(3,5) we have:
"x3=(3p-2q)\/(p-q)"
"y3=(5p-q)\/(p-q)"
So, the coordinate of the point C is ((3p-2q)/(p-q),(5p-q)/(p-q)).
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