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12 cards from this deck
π\piπ
tan(x+π)=tan(x)\tan(x + \pi) = \tan(x)tan(x+π)=tan(x)
x=π2+nπx = \frac{\pi}{2} + n\pix=2π+nπ, n∈Zn \in \mathbb{Z}n∈Z
All real numbers, (−∞,∞)(-\infty, \infty)(−∞,∞)
000
tan(−x)=−tan(x)\tan(-x) = -\tan(x)tan(−x)=−tan(x), symmetric about origin
Rises from −∞-\infty−∞ to ∞\infty∞
−π2-\frac{\pi}{2}−2π to π2\frac{\pi}{2}2π
No maximum or minimum (unbounded)
111
Undefined
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