What is the location of point G which partitions the directed line segment from D to F into a 5:4 ratio
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Answer:
X =(5.x2 +4.x1)/(9) And Y =(5.y2 +4.y1)/(9)
Step-by-step explanation:
According to the statement of the question, the point G divides the line segment DF in ration 5:4
We use the ratio formula for this purpose.
X =(k1.x2 +k2.x1)/(k1+k2) And Y =(k1.y2 +k2.y1)/(k1+k2)
The point G divides a line segment DF with D(x1, y1) and F(x2, y2) in a ratio 5: 4, then the co-ordinates of the point of division will be
X =(5.x2 +4.x1)/(5+4) And Y =(5.y2 +4.y1)/(5+4)
X =(5.x2 +4.x1)/(9) And Y =(5.y2 +4.y1)/(9)
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