Master the fundamentals of calculus and techniques for optimizing functions in both single and multiple variables.
Limits, continuity, differentiability, and rules of differentiation with applications like rate of change and tangents.
Read MoreLearn to expand and approximate functions using Taylor and Maclaurin series.
Read MoreFind local and global extrema using first and second derivative tests.
Read MoreSolve real-world optimization problems involving a single variable using calculus techniques.
Read MoreUnderstand basic integration techniques including substitution and integration by parts.
Read MoreCompute areas under and between curves, and volumes using integrals.
Read MoreCalculate and interpret partial derivatives for multivariable functions.
Read MoreUnderstand and compute the total derivative of multivariable functions.
Read MoreUnderstand vector calculus operators and compute gradient, divergence, and curl.
Read MoreIntroduction to multivariable optimization, gradient descent, and Lagrange multipliers.
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