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{{Kalkulus}}
 
'''Kalkulus multivariabelsmultivariabel''', (jugaatau dikenal'''kalkulus sebagaimultipeubah''', "Kalkulusatau multivariat";'''kalkulus variabel banyak''', atau '''kalkulus peubah banyak''' ({{lang-en|multivariate calculus}} atau ''multivariable calculus''), adalah ekstensi atau perluasan dari [[kalkulus]] dengan satu [[variabel]] menjadi kalkulus dengan lebih dari satu variabel, yaitu: [[Diferensiasi]] dan [[integral|integrasi]] fungsi-fungsi yang melibatkan banyak variabel, bukan hanya satu.
 
== Contoh operasi ==
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| [[Image:Vector field.svg|120px]] || <math>f: \mathbb{R}^m \to \mathbb{R}^n</math> || Any of the operations of [[vector calculus]] including [[gradient]], [[divergence]], and [[Curl (mathematics)|curl]].
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Multivariable calculus can be applied to analyze [[deterministic system]]s that have multiple [[degrees of freedom (physics and chemistry)|degrees of freedom]]. Functions with [[independent variable]]s corresponding to each of the degrees of freedom are often used to model these systems, and multivariable calculus provides tools for characterizing the [[system dynamics]].
 
Multivariable calculus is used in many fields of natural and social science and engineering to model and study high-dimensional systems that exhibit deterministic behavior. Non-deterministic, or [[stochastic process|stochastic]] systems can be studied using a different kind of mathematics, such as [[stochastic calculus]]. Quantitative analysts in finance also often use multivariate calculus to predict future trends in the stock market.
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== Lihat pula ==
* [[Daftar topik kalkulus multivariabel]]
* [[List of multivariable calculus topics]]
* [[MultivariateStatistika statisticsmultivariabel]]
 
== Pranala luar ==