The slope of line which belongs to family (1+ l) x + (1-l)y + 2(1-l) = 0 and makes shortest intercept on `x^2 = 4y - 4`

The slope of line which belongs to family (1+1)x+(1-1)y+2(1-1)=0 and makes shortest intercept on x^(2)=4y-4

The slope of the line which belongs to the family of lines (1+a)x+(a-1)y+2(1-a) and makes short intercept on x^(2)-4y+4=0 is

The slope of the line that bisects the angle formed by the lines l_(1) and l_(2) if l_(1) has a slope of 2 and l_(2) is a vertical line can be

If the line (x-y+1)+k(y-2x+4)=0 makes equal intercept on the axes then the value of k is

Let l_(1) and l_(2) be the two lines which are normal to y^(2)=4x and tangent to x^(2)=-12y respectively (where, l_(1) and l_(2) are not the x - axis). Then, the product of the slopes of l_(1)and l_(2) is

Let L_(1) and L_(2) be the foollowing straight lines. L_(1): (x-1)/(1)=(y)/(-1)=(z-1)/(3) and L_(2): (x-1)/(-3)=(y)/(-1)=(z-1)/(1) Suppose the striight line L:(x-alpha)/(l)=(y-m)/(m)=(z-gamma)/(-2) lies in the plane containing L_(1) and L_(2) and passes throug the point of intersection of L_(1) and L_(2) if the L bisects the acute angle between the lines L_(1) and L_(2) , then which of the following statements is /are TRUE ?

Equation of the plane containing the line L_(1) : (x-1)/3 = (y+6)/4 = (z+1)/2 , parallel to the line L_(2) : (x-2)/2 = (y-1)/(-3)= (z+4)/5 , is 26 x - 11y - 17 z = p where : p =

Line L is perpendicular to the line with equation y= 3x – 5, contains the point (1,4). The x-intercept of L is