Let f(x) = |sin x|. Then

1
f is everywhere differentiable
2
f is everywhere continuous but not differentiable at x = nπ, n ∈ Z.
3
f is everywhere continuous but not differentiable at x = (2n + 1)\(\frac{\pi}{2}\), n ∈ Z.
4
More than one of the above
5
None of the above

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