[" 1.Prove that the family of lines represented by "],[qquad x(1+lambda)+y(2-lambda)+5=0" ,"],[lambda" being arbitrary,pass through a fixed point.Also find the fixed point."]

Prove that the family of lines represented by x(1+lambda)+y(2-lambda)+5=0,lambda being arbitrary, pass through a fixed point. Also find the fixed point.

Prove that the family of lines represented by x(1+lambda)+y(2-lambda)+5=0,lambda being arbitrary, pass through a fixed point. Also find the fixed point.

Prove that the family of lines represented by x(1+lambda)+y(2-lambda)+5=0,lambda being arbitrary, pass through a fixed point. Also find the fixed point.

Prove that the family of lines represented by x(1+gamma)+y(2-gamma)+5=0 gamma being arbitrary, passes through a fixed point. Also find the fixed point.

Every line of the system (1+2lambda)x+(lambda-1)y+2(1+2lambda)=0, lambda being a parameter, passes through a fixed point A. The equation of the line passing through A and parallel to the line 3x-y = 0 is

Prove that the equation represent a family of lines which pass through a fixed point. Also find the fixed point : (ii) gammax+y=4

Prove that the equation represent a family of lines which pass through a fixed point. Also find the fixed point : (ii) gammax+y=4

Prove that the line x(a+2b) + y (a-3b)=a-b passes through a fixed point for different values of a and b . Also find the fixed point.

Prove that the line x(a+2b) + y (a-3b)=a-b passes through a fixed point for different values of a and b . Also find the fixed point.

Prove that the equation represent a family of lines which pass through a fixed point. Also find the fixed point : (i) (gamma-1) x+gammay=1-3gamma