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x2 x□ log□ √☐ □√☐ ≤ ≥ □□  · ÷ x◦ π
(☐)′ ddx  ∂∂x  ∫ ∫□□ lim ∑ ∞ θ (f ◦ g) f(x)
▭ |▭ ×▭▭ +▭▭ −▭▭ ( ) × ☐☐☐ 
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startpunkt (6,5), (12,9)

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x2 x□ log□ √☐ □√☐ ≤ ≥ □□  · ÷ x◦ π
(☐)′ ddx  ∂∂x  ∫ ∫□□ lim ∑ ∞ θ (f ◦ g) f(x)
−▭▭ < 7 8 9 ÷ AC
+▭▭ > 4 5 6 × ☐☐☐ 
×▭▭ ( 1 2 3 − x
▭ |▭ ) . 0 = + y
Basic αβγ ABΓ sincos ≥÷→ x ℂ∀ ∑ ∫ ∏ (
☐☐
☐☐
)		 H2O
☐2 x☐ √☐ □√☐ □□  log□ π θ ∞ ∫ ddx 
≥ ≤ · ÷ x◦ (☐) |☐| (f ◦ g) f(x) ln e☐
(☐)′ ∂∂x  ∫□□ lim ∑ sin cos tan cot csc sec
α β γ δ ζ η θ ι κ λ μ
ν ξ π ρ σ τ υ ϕ χ ψ ω
A B Γ Δ E Z H Θ K Λ M
N Ξ Π P Σ T ϒ Φ X Ψ Ω
sin cos tan cot sec csc sinh cosh tanh coth sech
arcsin arccos arctan arccot arcsec arccsc arcsinh arccosh arctanh arccoth arcsech
{
☐
☐
 		 {
☐
☐
☐
 		 = ≠ ÷ · × < > ≤ ≥
(☐) [☐] ▭ |▭ ×▭▭ +▭▭ −▭▭ ☐! x◦ → ⌊☐⌋ ⌈☐⌉
☐ ⃗ ☐ ∈ ∀ ∉ ∃ ℝ ℂ ℕ ℤ ∅
∨ ∧ ¬ ⊕ ∩ ∪ ☐c ⊂ ⊆ ⊃ ⊇
∫ ∫∫ ∫∫∫ ∫☐☐ ∫☐☐∫☐☐ ∫☐☐∫☐☐∫☐☐ ∑ ∏
lim limx→∞ limx→0+ limx→0− ddx  d2dx2  (☐)′ (☐)′′ ∂∂x 
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arcsin sin √☐ 7 8 9 ÷
arccos cos ln 4 5 6 ×
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startpunkt (6, 5), (12, 9)
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start point (6, 5), (12, 9)
 
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(0, 1)
 
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