If $\mathrm{f}\left(\mathrm{x}\right)=\left\{\begin{array}{cll}\mathrm{Min} \left\{2-{\mathrm{x}}^2,-{\mathrm{x}}^3\right\}& : -2\le \mathrm{x}<0& \\ \mathrm{x}\left|\mathrm{x}\right|& : 0\le x<1& \\ 3-\mathrm{x}& : 1\le \mathrm{x}\le 2& \end{array}\right.$now match the following 

Column I	Column II
A. The number of critical points of f(x) in [-2, 2] is	P. 1
B. The length of the longest interval in which f(x) satisfies Rolle's theorem is	Q. 2
C.The number of values of ‘c’ of Rolle's Mean value theorem	R. 3
D. The maximum value of f(x) in [-2, 2] is	S. 0

• A

  A-Q,B-Q,C-P,D-Q

• B

  A-S,B-Q,C-R,D-P

• C

  A-Q,B-Q,C-R,D-P

• D

  A-P,B-Q,C-R,D-Q