If the line `x = a + m, y = -2` and `y = mx` are concurrent, then least value of `|a|` is

If the line x=a+m, y=-2 and y=mx are concurrent, then least value of absa is

If the three straight lines y = 3x- 1, 2y = x + 3 and 3y - 4 = mx are concurrent, then find the value of m.

If the lines y=x+1 , y=2x and y=kx+3 are concurrent find the value of 'k' .

If the lines y=x+1 , y=2x and y=kx+3 are concurrent find the value of 'k' .

If the pair of lines x y-x-y+1=0 and the line a x+2 y-3=0 are concurrent then a=

If the pair of lines x y-x-y+1=0 and the line a x+2 y-3=0 are concurrent then a=

The least positive value of t so that the lines x = t + alpha , y + 16 = 0 and y = alpha x are concurrent is _

If the area bounded by the parabola y=x-x^(2) and the line y=mx is (9)/(2) square unit, then one value of m is -