The vertices of a `triangleOBC` are `O(0,0) , B(-3,-1), C(-1,-3)`. Find the equation of the line parallel to BC and intersecting the sides OB and OC and whose perpendicular distance from the origin is `1/2`.

The vertices of a /_OBC are O(0,0),B(-3,-1),C(-1,-3). Find the equation of the line parallel to BC and intersecting the sides OB and OC and whose perpendicular distance from the origin is (1)/(2) .

The vetices of a triangle are O(0, 0), B(-3, -1), C(-1, -3). The equation of the line parallel to BC and intersecting the sides OB and OC whose perpendicular distance from O is 1//2 is

The vertices of a triangle OBC are O(0,0),B(-3,-1),C(-1,-3) . Equation of line parallel to BC & intersecting the sides OB & OC whose perpendicular distance from the point (0,0) is 1/(sqrt(2)) is ax+by+2=0 then the value of (a^(4)+b^(4))/4 is

The vertices of a triangle are A(3,4),B(2,0) and C(-1,6) .Find the equations of the lines containing side BC

The vertices of a triangle are A(3,4), B(2,0) and C(−1,6). Find the equations of the lines containing side BC

Find the equation of the line through the point of intersection of,the lines x-3y+1=0 and 2x+5y-9-0 and whose distance from the origin is sqrt(5)

Find the equation of the line through the point of intersection of, the lines x-3y + 1 = 0 and 2x + 5y-9-0 and whose distance from the origin is sqrt5

Find the equation of the line through the point of intersection of, the lines x-3y + 1 = 0 and 2x + 5y-9-0 and whose distance from the origin is sqrt5