[" The equation obtained by "],[" eliminating "a,b,c" from the "],[" equation "x=(a)/(b-c)],[y=(b)/(c-a),z=(c)/(a-b)" is "]

eliminating a,b,c from x=(a)/(b-c),y=(b)/(c-a)z=(c)/(a-b) we get

By eliminating a,b,c from the Homogeneous Equations x=(a)/(b-c),y=(b)/(c-a),z=(c)/(a-b) where a,b,c not all zero then xy+yz+zx=

eliminating a, b, c from x=a/(b-c), y=b/(c-a) z=c/(a-b) we get

The order of the differential equation obtained by the elimination of arbitrary constants a,b,c from the equation ax + by + c = 0 is -

Eliminate x,y and z from the following equations: (x)/(y+z)=a,y/(z+x)=b,z/(x+y)=c

Eliminate x , y and z from the following equation: (bx)/(y+z) =a ,(cy)/(z+x)=b,(az)/(x+y)=c

The equation of the straight line through the origin and parallel to the line (b+c)x+(c+a)y+(a+b)z=k=(b-c)x+(c-a)y+(a-b)z are