Understanding Geometric Concepts in Physics: Volume and Cross-Sectional Areas

In summary, understanding geometric concepts in physics, specifically volume and cross-sectional areas, is important in many real-world applications. Volume is the measure of space occupied by an object, while cross-sectional area is the measure of the surface area of a two-dimensional slice of that object. These concepts are crucial in fields such as engineering, architecture, and fluid mechanics, as they help to determine the capacity and flow of various structures and materials. Additionally, an understanding of geometric concepts in physics can aid in problem-solving and visualization of complex systems.
  • #1
Vismay
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Hi everyone,
I am self-studying Electricity and Magnetism. I have a good grasp in Calculus, but still I am confused on how to figure out volumes of arbitrary figures(rest is easy). I know it's a bit silly. I mean how do we know how to choose a figure (like in case of hemisphere, you imagine rings inside hemisphere), how do we figure out cross sectional area and finally how do we set up integral. I mean I learned volume integrals in all coordinate systems, but they were different, i.e. they were simply bounded by some arbitrary surfaces or planes. Figuring out volume and cross-sectional areas is very difficult for me to grasp in Physics. That is more difficult than vector calculus. How do know that this part is dr, dx or we should now consider this angle to be dθ. I mean i understand the procedure, but don't know how, what and when to apply it. Possibly, because I started with a book called "Electricity and Magnetism" by Purcell. It has very very difficult problems.

Please advice on what I must do next to understand this geometric concept in physics.
 
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  • #2
Welcome Vismay, first, you need to read the rules, then you must pay attention to what forum your post should go in, you posted in "Member Introductions Only - NO Questions. Look through our forums and decide which forum you think would be most appropriate and post there.

Good luck to you!
 
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