Match each item given under the column C1 to its correct answer given under column C2.
| 
			 Column C,  | 
			
			 Column C2  | 
		||
| 
			 (a)  | 
			
			 In xy-plane  | 
			
			 (i)  | 
			
			 1st octant  | 
		
| 
			 (b)  | 
			
			 Point (2, 3,4) lies in the  | 
			
			 (ii)  | 
			
			 vz-plane  | 
		
| 
			 (c)  | 
			
			 Locus of the points having x coordinate 0 is  | 
			
			 (iii)  | 
			
			 z-coordinate is zero  | 
		
| 
			 (d)  | 
			
			 A line is parallel to x-axis if and only  | 
			
			 (iv)  | 
			
			 z-axis .  | 
		
| 
			 (e)  | 
			
			 If x = 0, y = 0 taken together will represent the  | 
			
			 (v)  | 
			
			 plane parallel to xy-plane  | 
		
| 
			 (f)  | 
			
			 z = c represent the plane  | 
			
			 (vi)  | 
			
			 if all the points on the line have equal y and z-coordinates.  | 
		
| 
			 (g)  | 
			
			 Planes x = a, y = b represent the line  | 
			
			 (vii)  | 
			
			 from the point on the respective axis.  | 
		
| 
			 00  | 
			
			 Coordinates of a point are the distances from the origin to the feet of perpendiculars  | 
			
			 (viii)  | 
			
			 parallel to z-axis  | 
		
| 
			 (i)  | 
			
			 A ball is the solid region in the space  | 
			
			 (ix)  | 
			
			 disc  | 
		
| 
			 G)  | 
			
			 Region in the plane enclosed by a circle is known as a  | 
			
			 (x)  | 
			
			 sphere  | 
		
Solution:
(a) → (iii)
In xy-plane, z = 0.
(b)→(i)
Point (2,3,4) lies in the first octant.
(c) → (ii)
Yz-plane is the locus of points having, x = 0
(d) → (vi)
Only if all the points on a line have equal y & z co-ordinates, the line will be parallel to x-axis.
(e) → (iv)
z-axis is represented by x = y = 0.
(f) → (v)
Plane parallel to xy-plane is represented by z = c.
(g) → (viii)
Planes x = a & y = b is a line of intersection of these planes, since x = a is parallel to yz-plane & y = b is parallel to xz-plane.
z-axis is the line of intersection of yz & xz planes.
Thus, the line of intersection is parallel to z-axis.
(h) → (vii)
The coordinate of a point can be defined as the distance from the origin to the feet of perpendicular from the point on their respective axis.
A ball can be said the solid region in the space enclosed by the sphere.
(j) → (ix)
A disc is the region in a plane enclosed by a circle.