List of all pages
- Plane parametrization example
Example showing how to parametrize a plane. - Plotting line graphs in R
Basic commands to plot line graphs with one or more series in R - Polar coordinates
Illustration of polar coordinates with interactive graphics. - Polar coordinates mapping
How polar coordinates can be viewed as mapping from the polar plane onto the Cartesian plane. - Polynomial inequalities
How to determine the intervals where a polynomial is positive or negative. - Definition: Positive side definition
The positive side of an oriented surface is the side to which its normal vector points. - Definition: Positively oriented boundary definition
A boundary of a surface is positively oriented if its direction corresponds to the fingers of your right hand when your thumb points in the direction of the surface normal. - Probabilistic inference and Bayes Theorem
- The idea of a probability density function
A probability density function captures the probability of being close to a number even when the probability of any single number is zero. - The idea of a probability distribution
A probability distribution is a function that describes the possible values of a random variable and their associated probabilities. - An introduction to probability
- The idea of the product rule
The product rule is motivated by calculating the change of area of a rectangle with variable width and height. - A refresher on the product rule
How to compute the derivative of a product. - Definition: Proper subset definition
A proper subset of a set A is a subset of A that is not equal to A. In other words, if B is a proper subset of A, then all elements of B are in A but A contains at least one element that is not in B. - Definition: Proper superset definition
A proper superset of a set A is a superset of A that is not equal to A. In other words, if B is a proper superset of A, then all elements of A are in B but B contains at least one element that is not in A. - Prototypes: More serious questions about Taylor polynomials
Questions regarding using Taylor polynomials to approximate a function over an interval. - Slides: Solving pure-time differential equations with the Forward-Euler algorithm
- Graphical solution of pure-time differential equations
- Slides: Graphical solution of pure-time differential equations
- Introduction to pure-time differential equations
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