I appreciate the effort and hard work that came into the creation of this lecture. You were able to explain to me in less than an hour what my professor spent three on explaining. I will be watching more of your videos, that are clearer and more detailed than my professors lectures apparently lol :) Thank you and God bless!
We use area & calculus to help us calculate the volume of the solid that is formed when the function is revolved around a particular axis, such as the x-axis or y-axis. I believe I explain this when I develop the formula near the beginning of the video. In the disk method we calculate the volume of these "solids of revolution" by calculating the volume of the infinite number of disks that could be made to form the solid. The volume of a disk, or a thin cylinder can be calculated using V=A*h where A is the area of the face of the cylinder, or the area of a circle, and h is the height. Then we apply calculus to finish the general formula. I would recommend watching the beginning of the video again to about 5 minutes in. I think watching it again will help answer your question. Hope this helps!
Great video, very simple, clean, and well explained!
I appreciate the effort and hard work that came into the creation of this lecture. You were able to explain to me in less than an hour what my professor spent three on explaining. I will be watching more of your videos, that are clearer and more detailed than my professors lectures apparently lol :) Thank you and God bless!
this is the best explanation I've found for this concept thank you!
You’re welcome! Glad it was helpful :)
You deserve more subs man, no cap. Thank You so muchhh
I appreciate that. You’re very welcome! :)
You deserve more followers/subscribers
I appreciate creating this video!! Thank you 🙏
You're very welcome! :)
❤️❤️
Excellent calculus of the area below y, but I wonder why you say it is de volume? That volume will be:
V=4pi x 2pi = 8pi^2 ?
Thanks for your support.
We use area & calculus to help us calculate the volume of the solid that is formed when the function is revolved around a particular axis, such as the x-axis or y-axis. I believe I explain this when I develop the formula near the beginning of the video. In the disk method we calculate the volume of these "solids of revolution" by calculating the volume of the infinite number of disks that could be made to form the solid. The volume of a disk, or a thin cylinder can be calculated using V=A*h where A is the area of the face of the cylinder, or the area of a circle, and h is the height. Then we apply calculus to finish the general formula. I would recommend watching the beginning of the video again to about 5 minutes in. I think watching it again will help answer your question. Hope this helps!
i love you.
what note taking app do you use?
I use an app called Goodnotes!
Sorry: de = the