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If A(-7,-3) and B(-2,5), and X between A and B such that AX:XB=1:4, find the coordinates of X.
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The point X divides the interval internally. \[X(\frac{ mx _{2}+mx _{1} }{ m+n }, \frac{ ny _{2}+ny _{1} }{ m+n })\] where m and n correspond to the ratio given in your question. ie. AX:XB=m:n=1:4. (x1,y1) and (x2, y2) correspond with the points A(-7, -3) and B(-2, 5) \[X(\frac{ (1)(-7)+(1)(-2) }{ 1+4 }, \frac{ (4)(-3)+(4)(5) }{ 1+4 })\] \[X(\frac{ -7-2 }{ 5 }, \frac{ -12+20 }{ 5 })\] \[X(-\frac{ 9 }{ 5 }, \frac{ 8 }{ 5 })\]
\[X(\frac{ mx _{1}+mx _{2} }{ m+n }, \frac{ ny _{1}+ny _{2} }{ m+n })\] Mixed the numerator up, but it's nothing major because it's basically the same thing.
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