6. The symmetric form of the equations of the line x+y–z = 1, 2x3y+z = 2 is :
(a) (x/2) = (y/3) = (z/5)
(b) (x/2) = (y/3) = (z1/5)
(c) (x1/2) = (y/3) = (z/5)
(d) (x/2) = (y/3) = (z/5)
7. The lines which intersect the skew lines y=mx, z=c; y=mx, z=c and the xaxis lie on the surface :
(a) cz=mxy
(b) cy=mxz
(c) xy=cmz
(d) None of these
8. A plane meets the coordinate axes in A,B,C such that the centroid of the triangle ABC is the point (a,a,a). Then the equation of the plane is x+y+z=p where p is :
(a) a
(b) 3/a
(c) a/3
(d) 3a
9. The line (x+1)/2 = (y+1)/3 = (z+1)/4 meets the plane x+2y+3z = 14, in the point :
(a) (3,2 ,5)
(b) (3,2,5 )
(c) (2,0,4 )
(d) (1,2,3)
10. The three planes
4y+6z = 5;
2x+3y+5z = 5;
6x+5y+9z = 10 :
(a) meet in a point
(b) have a line in common
(c) form a triangular prism
(d) none of these
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