`{:("Column I","Column II"),((A)" As object is approaches from x = oo to x = R ,the image approaches the pole . The mirror must be",(p)"convex"),((B)"As object approches from x = R//2 to x=0 , then the image approaches the pole. The mirror may be",(q)" concave"),((C) "The speed of the object is u , then if mirror is concave the speed of the image is " , (r) ((R)/(R + 2x))^(2)u) , ((D) " The speed of the object is u , then if mirror is convex then speed of the image is " , (s) ((R)/(R-2x))^(2)u):}`

Answer

(A)-p (B)-p (C)-s (D)-r

Explanation

(A) Convex mirror `implies` Real object `rarr` virtual image between focus pole
(B) We can see from (v-u) graph, the image distance v between pole & focus for all position of real objects.
(C) `v_(ix) = -m^(2)v_(0_(x)) , v_(ix) = ((f)/(f-x))^(2)u`
`v_(ix) = ((R)/(R-2x))^(2)u , x rarr "object distance"`
(D) Mirror is convex.