A point where function \[f(x)=[sin[x]]\] is not continuous in \[(0,2\pi )\], [.] denotes the greatest integer \[\le x\], is

A point where function \[f(x)=[sin[x]]\] is not continuous in \[(0,2\p

1.	A point where function \[f(x)=[sin[x]]\] is not continuous in \[(0,2\pi )\], [.] denotes the greatest integer \[\le x\], is
A.	(3, 0)
B.	(2, 0)
C.	(1, 0)
D.	none of these
Answer» E.

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A point where function \[f(x)=[sin[x]]\] is not continuous in \[(0,2\pi )\], [.] denotes the greatest integer \[\le x\], is

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