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This course covers vectors and matrices, partial derivatives, double and triple integrals, and vector calculus in 2 and 3-space.

This course provides an overview of bachelor-level calculus of multivariable functions (Calculus II). You will review many basic concepts related to differentiation and integration of multivariable functions.

Ders çok değişkenli fonksiyonlardaki ikili dizinin birincisidir. Burada çok değişkenli fonksiyonlardaki temel türev ve entegral kavramlarını geliştirmek ve bu konulardaki problemleri çözmekteki temel yöntemleri sunmaktadır. Ders gerçek yaşamdan gelen uyg…

Ders çok değişkenli fonksiyonlardaki iki derslik dizinin ikincisidir. Birinci ders türev ve entegral kavramlarını geliştirmekte ve bu konulardaki problemleri temel çözme yöntemlerini sunmaktadır. Bu ders, birinci derste geliştirilen temeller üzerine daha…

We live in a multivariable world. Explore the derivative in higher dimensions and learn how to apply it to solve real world problems. Part 1 of 3.

We live in a multivariable world. Explore different types of integrals and learn how to apply them to solve real world problems (Part 2 of 3).

This course includes topics like differentiation and integration of the functions of two or more variables together with their various applications. This course also includes the calculus of vector functions with different applications.

M2O2C2 provides a first taste of multivariable differential calculus. By introducing the machinery of linear algebra, this course provides helpful tools for understanding the derivative of a function of many variables.

Continue your calculus journey into the realm of multiple variables, exploring everything from vectors to volume.

Syllabus: Introduction to Multivariable Calculus (Calc 3). Length of a Vector in 2 Dimensions (examples). 1.1 Vector Between Two Points and Vector Length (example). 1.1 Vectors with 3 components (3 dimensions). 1.1 Length of a 3-Dimensional Vector. 1.1 V…

Syllabus: What The Heck are Partial Derivatives?? With Visualization, Examples and Clairaut’s Theorem!!.Partial Derivative Examples Advanced (Including Derivative of an Integral).Find the Linear Approximation of f(x,y) = 1-xycos(pi y) at the Point (1,1).…

Syllabus: Multivariable Calculus | When the divergence theorem doesn’t apply.

Syllabus: Multivariable Calculus | Verifying the Divergence Theorem

Syllabus: Multivariable Calculus | Stoke’s Theorem

Syllabus: Multivariable Calculus | Two surface integrals over vector fields.

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