A & B are two points on `sqrt3x+y+1=0` such that AB is 3 and area of `triangle ABC` is 9. If locus of C in xy-plane is a pair of two parallel lines, then distance between them is

If the lines 2x+2y+3=0 and x+y+1=0 are parallel then the distance between them is

If 16x^(2)+24xy+9y^(2)+kx-12y-21=0 represents a pair of parallel lines then distance between them is

Given two points A and B. If area of triangle ABC is constant then locus of point C in space is

Given two points A and B. If area of triangle ABC is constant then locus of point C in space is

Given two points A and B. If area of triangle ABC is constant then locus of point C in space is

ABC is an equilateral triangle such that the vertices B and C lie on two parallel at a distance 6. If A lies between the parallel lines at a distance 4 from one of them then the length of a side of the equilateral triangle.

ABC is an equilateral triangle such that the vertices B and C lie on two parallel at a distance 6. If A lies between the parallel lines at a distance 4 from one of them then the length of a side of the equilateral triangle.

ABC is an equilateral triangle such that the vertices B and C lie on two parallel at a distance 6. If A lies between the parallel lines at a distance 4 from one of them then the length of a side of the equilateral triangle.

ABC is an equilateral triangle such that the vertices B and C lie on two parallel at a distance 6. If A lies between the parallel lines at a distance 4 from one of them then the length of a side of the equilateral triangle.