This video looks at Writing our surface integral as a double integral over the domain of our parameters.
- Author:
- Khan, Salman
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This video looks at starting to work on the line integral about the surface.
- Author:
- Khan, Salman
This video looks at Working on the integrals.
- Author:
- Khan, Salman
This video looks at the more manipulating the integrals.
- Author:
- Khan, Salman
This video looks at using Green's Theorem to complete the proof.
- Author:
- Khan, Salman
This video looks at Parametrizing a surface that can be explictly made a function of x and y.
- Author:
- Khan, Salman
This video looks at evaluating the surface integral.
- Author:
- Khan, Salman
This video looks at breaking apart a larger surface into its components.
- Author:
- Khan, Salman
This video looks at evaluating the surface integral over the outside of the chopped cylinder.
- Author:
- Khan, Salman
This video looks at Parametrizing the top surface.
- Author:
- Khan, Salman
This video looks at evaluating the third surface integral and coming to the final answer.
- Author:
- Khan, Salman
This video looks at Visualizing a suitable parameterization.
- Author:
- Khan, Salman
This video looks at Taking the cross product to calculate the surface differential in terms of the parameters.
- Author:
- Khan, Salman
This video looks at using a few trigonometric identities to finally calculate the value of the surface integral.
- Author:
- Khan, Salman
This video covers swapping the bounds for definite integral.
- Author:
- Khan, Salman
This 18-minute video lesson shows how to Approximate a function with a Taylor Polynomial.
- Author:
- Khan, Salman
This 6-minute video lesson looks at the Taylor Series at 0 (Maclaurin) for e to the x.
- Author:
- Khan, Salman
This video looks at Testing critical points for local extrema.
- Author:
- Khan, Salman
This 9-minute video lecture is part 4 of derivatives: introduction to the chain rule.
- Author:
- Khan, Salman
This 8-minute video lesson continues to cover the Calculus-Derivative: Finding the derivative of y=x^2.
- Author:
- Khan, Salman