Consider a family of straight lines `(x+y)+lambda(2x-y+1)=0` . Find the equation of the straight line belonging to this family that is farthest from `(1,-3)dot`

Consider a family of straight lines (x+y)+lambda(2x-y+1)=0. Find the equation of straight line belonging to this family that is farthest from (1;-3)

Consider the family of lines 5x+3y-2+lambda(3x-y-4)=0 and x-y+1+mu(2x-y-2)=0. The equation of a straight line that belonges to both the families is

The joint equation of the straight lines x+y=1 and x-y=4 , is

Consider the family of line (x+y-1)+lamda(2x+3y-5)=0 and (3x+2y-4)+mu(x+2y-6)=0 Equation of a straight line that belongs to both the families is:

Consider the family of lines 5x+3y-2+lambda_(1)(3x-y-4)=0 " and " x-y+1+lambda_(2)(2x-y-2)=0 . Find the equation of a straight line that belongs to both the families.

Consider the family of lines 5x+3y-2 + lambda (3x-y-4)=0 and x-y+1 + mu (2x - y - 2) = 0 Equation of straight line that belong to both families is ax+by-7=0 then a+b is

Consider a set of all the lines (2 + lambda)x - (3 + 2lambda)y + (1 + lambda) = 0, lambda in R , then equation of the line which belongs to this set & farthest from origin is :

What is the equation of the straight line parallel to 2x+3y+1=0 and passes through the point (-1, 2) ?