Review
 
Vectors
0.00%
The Dot Product
0.00%
The Cross Product
0.00%
Matrices
0.00%
Representations of Lines and Planes
0.00%
Coordinate Systems
0.00%
Coordinate Systems and Functions
 
Functions
0.00%
Graphing Functions
0.00%
Quadric Surfaces
0.00%
Cylindrical Coordinates
0.00%
Spherical Coordinates
0.00%
Topology
0.00%
Curves and Surfaces
 
Parametric Curves
0.00%
Velocity, Speed, and Acceleration
0.00%
Properties of Velocity and Speed
0.00%
The Length of a Curve
0.00%
Arclength Function
0.00%
Curvature
0.00%
Defining the Moving Frame
0.00%
Moving Frame Computations
0.00%
Decomposition of Acceleration
0.00%
Limits and Derivatives
 
Partial Derivatives
0.00%
Geometric Interpretation of Partial Derivatives
0.00%
Higher Order Partial Derivatives
0.00%
Introduction to Limits
0.00%
Evaluating Limits
0.00%
Continuity and Limits in General
0.00%
Geometry of Differentiability
0.00%
Differentiability of Functions of Two Variables
0.00%
The Gradient
0.00%
Differentiability in General
0.00%
Differentiation Properties
0.00%
Chain Rule
0.00%
Directional Derivatives
0.00%
The Gradient and Level Sets
0.00%
Implicit Curves and Surfaces
0.00%
Behavior of Functions
 
Taylor Polynomials
0.00%
Quadratic Forms
0.00%
The Hessian Matrix
0.00%
Local Extrema
0.00%
Absolute Extrema
0.00%
Optimization with Constraints
0.00%
Lagrange Multipliers
0.00%
Homework
 
Homework 1: Coordinates
0.00%
Homework 2: Graphing
0.00%
Homework 3: Parametrized Curves
0.00%
Homework 4: Arclength and Curvature
0.00%
Homework 5: Moving Frames and Acceleration
0.00%
Homework 6: Limits
0.00%
Homework 7: Partial Derivatives
0.00%
Homework 8: Differentiability
0.00%
Homework 9: Properties of Derivatives
0.00%
Homework 10: Directional Derivatives
0.00%
Homework 11: Taylor’s Theorem
0.00%
Homework 12: Extrema
0.00%
Winter Assignment: Substitution and Lagrange Multipliers
0.00%
Practice Problems
 
Practice Problems: Review
0.00%
Practice Problems: Coordinate Systems
0.00%

Overall
0%

https://ximera.osu.edu/certificate/H4sIAAAAAAACA03MMQ%2FCIBQE4L%2FSMNvy2gdUWR2c3HRxoy0mRGgT4BmN8b8Lm9Mll%2B%2Fuw1YTLNPsRDbl5ppsZDtGNTR7uWCj6bZEnV2I1zZxpVBgr6ySeMBxEj30eJ%2FGpcwWk%2BvVAINoQbaAFwCNUst9tx%2FFrYh5o5iq4eHh3%2Bs68EA%2Bu6eJzkzeFpFd9hWc%2F%2FvmaPxMnlIBad5iAfD9AQMo%2Fx%2B7AAAA/KrRiN%2FKpeliz3ABaq4cfhwRfVly9pibpggUNm3WLBpTs1uYq%2BPgFbxgtec15MVxqF1NDWS%2BJelNzmTtFtpf8AlpSApz3EDKqaHCU0S3fs4SGdZO27eRr0QkMOhnAe3z%2FGKWPZmxyX2wtfvwOA81scfOezPoeP2DFE6KoVbT95JFnp54vN%2B4y9GP%2Fhnnno%2BxQlsUQ4NdyJ2DGHXScM2Ub1Pae8kzmMWwPVPFWJyeqp2h5SkdmFIi5TxsjzbilLd47QFpYpUe9Ixbi3skVsPo8%2FN8XtcGWznuWExll4RJrAN%2BxhVxhnJ6em7nvUI5133klDEqJPwgBPiBYe%2FtBzb7lyQ%3D%3D