The solution for the equations c1x + b1y + a1 = 0 and c2x + b2y + a2 = 0 is
S1 : x = (b1a2–b2a1)(c1b2−c2b1)
S2 : y = (c1a2–c2a1)(a1b2−a2b1)
The graph for the following system of equations :
2x+3y=5 and 6x+9y=40 is shown
S1:a1a2=b1b2≠c1c2
S2 : The two lines intersect each other.
The solution for the equations c1x+b1y+a1=0 and c2x+b2y+a2=0 is
S1 : x=(b1a2–b2a1)(c1b2−c2b1)
S2 : y=(a2c1–a1c2)(c2b1−c1b2)