Integrais duplas e triplas
Master double & triple integrals, polar/spherical/cylindrical coordinates. Applications in physics & engineering.
Course Content
Integrais duplas e triplas is a beginner-level Udemy course taught by Edson Cilos Vargas Júnior. It runs 22h 45m, is taught in Portuguese, and includes a certificate of completion. Learners rate it 4.7 out of 5 from 6 reviews, with 118 students enrolled. It is a paid course, first published April 2022.
Explore the fascinating world of multiple integrals! This course delves into the concept of multiple integrals, a powerful extension of single-variable integration, and equips you with the skills to solve a wide range of problems.
You'll learn how to calculate volumes and surface areas of functions, unlocking applications in diverse fields like probability calculations, moment of inertia, mass determination, charge analysis, and center of mass calculations. We'll explore these concepts through classic problems from mathematics and science, highlighting the strong connections to practical applications in engineering, physics, and related disciplines.
While a basic understanding of quadric surfaces is helpful, it's not a strict prerequisite. We provide quick reviews of necessary concepts and utilize software visualizations to enhance understanding. The only formal prerequisite is a solid foundation in Calculus 1.
Here's a detailed look at what you'll learn:
- Double Integrals: Master various techniques for evaluating double integrals.
- Polar Coordinates: Learn to leverage polar coordinates and their applications in simplifying integral calculations.
- Applications of Integrals: Apply double integrals to calculate volumes, areas, static moments, moments of inertia, mass, and more.
- Triple Integrals: Gain proficiency in evaluating triple integrals.
- Cylindrical and Spherical Coordinates: Explore cylindrical and spherical coordinate systems and their applications in integral calculations.
- Change of Variables Theorem: Understand and apply the change of variables theorem to multiple integrals.
By the end of this course, you'll be well-prepared to confidently apply double and triple integrals to solve problems across various scientific and engineering domains.
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