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Kita Eliminasi y :
5x - y = 10 (x3) ⇒ 15x-3y = 30
2x - 3y = -9 (x1) 2x - 3y = -9 -
---------------------
13x = 39
x = 39/13
x = 3
Untuk x = 3, Subtitusi pada persamaan :
5x - y = 10
5.(3) - y = 10
15 - y = 10
- y = 10 - 15
- y = -5 (dikali -1)
y = 5
Koordinat A (3,5)
* Jadi Persamaan Garis lurus yang melalui titk A(3,5) dan B(9,2) adalah :
y-y1/y2-y1 = x-x1/x2-x1
y-5/2-5 = x-3/9-3
y-5/-3 = x-3/6
6(y-5) = -3(x-3)
6y-30 = -3x+9
6y = -3x+9+30
6y = -3x+39
-3x-6y+39 = 0 atau (dikali -1)
3x+6y-39 = 0