Kvositentlar qoidasi - differensial hisoblashning asosiy qoidasi. U koeffitsiyentning hosilasi hisobini har bir funksiyaning hosilasi hisobidan qaytarib beradi. Agar $u(x) $ va $v(x) $ funksiyalari $x = x_a$ o'rniga $v(x_a) \neq 0$ bilan differensiallashsa, $f$ funksiyasi $x$ o'rniga $f$ bilan differensiallashadi va $f$ = \frac{u(x) }{v(x) }$ o'rniga $x_a$ va $f$ = \frac{u(x_a) = \frac{u(x_a) - \cdot{x_a) - \cdot{u}}_a) - \cdot{u}}_a) - \cdot
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