Choose the correct answer.
Let
Then, f is
Given that 
Checking the continuity at x = -1:
LHL at x =-1,
![]()
RHL at x =-1,
![]()
Hence, f(x) is continuous at x =-1.
Checking the differentiability at x =-1:
LHD at x =-1,
![]()
![]()
RHD at x =-1,
![]()
![]()
∵ LHD = RHD
Hence, options A and B are correct.
Couldn't generate an explanation.
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