Exit paper
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$$x$$
$$y$$
$$e$$
$$\pi$$
$$\sqrt{\square}$$
$$\sqrt[n]{\square}$$
$$a^2$$
$$a^\square$$
$$<$$
$$>$$
$$\leq$$
$$\geq$$
$$($$
$$)$$
$$!$$
$$\theta$$
$$7$$
$$8$$
$$9$$
$$\square/\square$$
$$\frac{\square}{\square}$$
$$4$$
$$5$$
$$6$$
$$\times$$
$$1$$
$$2$$
$$3$$
$$-$$
$$0$$
$$.$$
$$=$$
$$+$$
$$a$$
$$b$$
$$c$$
$$d$$
$$e$$
$$f$$
$$g$$
$$h$$
$$i$$
$$j$$
$$k$$
$$l$$
$$m$$
$$n$$
$$o$$
$$p$$
$$q$$
$$r$$
$$s$$
$$t$$
$$u$$
$$v$$
$$w$$
$$x$$
$$y$$
$$z$$
$$\alpha$$
$$\delta$$
$$\theta$$
$$\lambda$$
$$\mu$$
$$\omega$$
$$\sin$$
$$\cos$$
$$\tan$$
$$\sin^{-1}$$
$$\cos^{-1}$$
$$\tan^{-1}$$
$$\cosec$$
$$\sec$$
$$\cot$$
$$\sinh$$
$$\cosh$$
$$\tanh$$
$$\ln$$
$$\log_a$$
$$\int$$
$$\int^a_b$$
$$\Sigma^a_b$$
$$|\square|$$
$$\pm$$
$$\neq$$
$$\infty$$
$$\therefore$$
$$^{\circ}$$
$$\angle$$
$$\square$$
$$\in$$
$$\notin$$
$$\subset$$
$$\subseteq$$
$$\cap$$
$$\cup$$
$$\emptyset$$
$$\mathbb{N}$$
$$\mathbb{Z}$$
$$\mathbb{Q}$$
$$\mathbb{R}$$
$$\mathbb{C}$$
$$\equiv$$
$$\propto$$
$$\approx$$
$$\wedge$$
$$\vee$$
$$\oplus$$
$$\otimes$$
$$,$$
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