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- Review the methods of integration in order to strengthen this knowledge so that it can be easily applied to multiple variables.
- Define sequences and series (including power and Taylor series) and to deduce convergence or divergence by various methods.
- Identify and obtain equations of the conic section including parabolas, ellipses, and hyperbolas.
- Express equations in parametric forms and find derivatives of equations using a third parameter.
- Apply the concepts of calculus (including tangent lines, curve sketching, areas and arc lengths) to polar coordinates.
- Examine the properties of vectors and see how they work in the geometry of space. (optional)
- Sketch and apply differential properties to functions of several variables.
- Apply the concepts of integral calculus to multiple variables up through triple integrals.
- Define the line integral and use various theorems (Green's, Stoke's and Divergence) involving line integrals to related problems. (optional)
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 | Coming soon
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