In this video, the application of finite integral are extended to calculate the volumes using the cross-sectional area by sling with parallel planes and by revolution of curve along a line that creates the cross-sectional area as disk or washer. Again, allowing to use finite integral for calculating volume as integral of cross-sectional area from in point a to b. Also, the shell method is discussed to calculate the volume of an plane region rotated about the vertical or horizontal axis. The method to calculate the length of curve and the surface area generated due to rotation of arc is also discussed with examples.
Subscribe to the Channel for more videos and questions.
/ @mathematics6733
Watch lectures in Differential Calculus
• Lectures in Differential Calculus
Watch lectures in Infinite Sequence and Series
• Sequence and Series
Watch lectures in Ordinary Differential Equations • Lectures in Ordinary Differential Equations
Watch lectures in Complex Analysis • Lectures in Complex Analysis
Watch lectures in Laplace Transforms • Lectures in Laplace Transform
Watch lectures in Fourier Series and Transforms
• Lectures in Fourier Series and Transforms
Keep Watching and keep sharing with friends...
Keep Learning :)