Nicholas Crouch

Nicholas is a lecturer with the Maths Learning Centre at the University of Adelaide. The majority of his time is spent discussing with students the mathematics that is in their course. This can be anything from the mathematics associated with engineering to statistical calculation in Psychology or the use of derivatives to predict economic trends. He has worked in this role for the past 11 years.
Nicholas Has a masters degree in Pure Mathematics, with his research focusing on algebraic and computational number theory.

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MathTrackX: Polynomials, Functions and Graphs (edX)

Self Paced
MathTrackX: Polynomials, Functions and Graphs (edX)
Course Auditing
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Languages
Develop an understanding of polynomials, functions and graphs and how these build the foundation for more complex mathematical concepts. This course is part one of the MathTrackX XSeries Program which has been designed to provide you with a solid foundation in mathematical fundamentals and how they can be applied [...]

MathTrackX: Statistics (edX)

Self Paced
MathTrackX: Statistics (edX)
Course Auditing
Categories
Effort
Languages
Understand fundamental concepts relating to statistical inference and how they can be applied to solve real world problems. This course will build on probability and random variable knowledge gained from previous courses in the MathTrackX XSeries with the study of statistical inference, one of the most important parts of [...]

MathTrackX: Probability (edX)

Self Paced
MathTrackX: Probability (edX)
Course Auditing
Categories
Effort
Languages
Understand probability and how it manifests in the world around us. This course introduces probability and how it manifests in the world around us. Beginning with discrete random variables, together with their uses in modelling random processes involving chance and variation, you will start to uncover the framework [...]

MathTrackX: Differential Calculus (edX)

Self Paced
MathTrackX: Differential Calculus (edX)
Course Auditing
Categories
Effort
Languages
Discover concepts and techniques relating to differentiation and how they can be applied to solve real world problems. This course will cover basic concepts and techniques relating to differentiation; a fundamental tool of calculus. Derivatives are key to the understanding of rates of change, that is the extent to [...]