Line, Surface and Volume Integrals of Vector Fields | Electromagnetic Theory скачать в хорошем качестве

Line, Surface and Volume Integrals of Vector Fields | Electromagnetic Theory

In this video, how to find the Line, Surface and the Volume Integral of the vector field is explained (with examples). And the concept of the differential length, differential surface and the differential volume from the electromagnetic field theory perspective. The following topics are covered in the video: 0:00 Introduction 3:00 Differential length, Differential Surface and Differential Volume 19:50 Line, Surface and Volume Integral of vector field 24:40 Example 1 27:37 Example 2 (Homework) In this video, the concept of differential length, differential surface and differential volume is explained, and the expression of each is derived in Cartesian, Cylindrical and Spherical Coordinate system. And with the help of it, how to find the line, surface and volume integral of the Vector field is explained with solved examples. For more videos on Electromagnetic Theory, check this playlist:    • Electromagnetic Theory (EMT)   For more videos on Digital Electronics, check this playlist:    • Digital Electronics   This video will be helpful to all the students of science and engineering in understanding the concept of differential line, differential surface and differential volume and how to find the Line, Surface and Volume Integrals of the vector field. #allaboutelectronics #electromagnetics #vectorcalculus Support the channel through membership program:    / @allaboutelectronics   -------------------------------------------------------------------------------------------------- Follow my second channel:    / @allaboutelectronics-quiz   Follow me on WhatsApp channel: https://www.whatsapp.com/channel/0029... Follow me on Facebook:   / allaboutelecronics   Follow me on Instagram:   / all_about.electronics   -------------------------------------------------------------------------------------------------- Music Credit: http://www.bensound.com