and 
. We are asked to find the point B such that it divides line segment AC so that the ratio of AB to BC is 4:1.
, then coordinates of point P are:![[\right x=\frac{mx_2+nx_1}{m+n},y=\frac{my_2+ny_1}{m+n}\left]](/tpl/images/0649/3630/d3a95.png)
and 
.
![[\right x=\frac{4(3)+1(3)}{4+1},y=\frac{4(9)+1(4)}{4+1}\left]](/tpl/images/0649/3630/d5003.png)
![[\right x=\frac{12+3}{5},y=\frac{36+4}{5}\left]](/tpl/images/0649/3630/1ed47.png)
![[\right x=\frac{15}{5},y=\frac{40}{5}\left]](/tpl/images/0649/3630/bd28a.png)
![[\right x=3,y=8\left]](/tpl/images/0649/3630/be081.png)
.Find the coordinates of point B along a directed line segment from A(3,4) and
C(3,9) so that t...
Mathematics, 06.05.2020 20:09 benjamingom030
Find the coordinates of point B along a directed line segment from A(3,4) and
C(3,9) so that the ratio of AB to BC is 4:1.
Answers: 3
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