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O f(x) x = A = lim h f( + h) f() h A (differentil coefficient) f f () y = f(x) y = f( + h) f(), x = h dy dx f () f (derivtive) (differentition) * t (v
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$\mathbb{h}_{1}^{3}(-c^{2})$ 12 $([\mathrm{a}\mathrm{a}1 [\mathrm{a}\mathrm{a}3])$ CMC Kenmotsu-Bryant CMC $\mathrm{l}^{3}$ Minkowski $H(\neq 0)$ Kenm
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7. 1 max max min f g h h(x) = max{f(x), g(x)} f g h l(x) l(x) = min{f(x), g(x)} f g 1 f g h(x) = max{f(x), g(x)} l(x) = min{f(x), g(x)} h(x) = 1 (f(x)
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