 ### INHABITING PLANET EARTH

Why is Earth habitable? How do we sustain our existence on this unique planet? This course will introduce students to our species’ interactions with Planet Earth. ### THE EARTH SYSTEM, ENVIRONMENT, AND SOCIETY

This course introduces the Earth system, and explores how the environment has changed over time, and the physical, chemical and biological processes responsible for these changes. The course places special emphasis on human-Earth interactions, in the past, present, and future. Topics will include Earth’s ecosystems, oceans, and atmosphere, natural resources, natural hazards including catastrophic events, as well as climate change and the role of humans in modifying Earth’s environment. ### MULTIVARIABLE CALCULUS

Calculus of multiple variables. Vectors, partial derivatives and gradients, double and triple integrals, vector fields, line and surface integrals, Green's theorem, Stokes's theorem, and Gauss's theorem ### MULTIVARIABLE CALCULUS

Calculus of multiple variables. Vectors, partial derivatives and gradients, double and triple integrals, vector fields, line and surface integrals, Green's theorem, Stokes's theorem, and Gauss's theorem ### MULTIVARIABLE CALCULUS

Calculus of multiple variables. Vectors, partial derivatives and gradients, double and triple integrals, vector fields, line and surface integrals, Green's theorem, Stokes's theorem, and Gauss's theorem ### MULTIVARIABLE CALCULUS

Calculus of multiple variables. Vectors, partial derivatives and gradients, double and triple integrals, vector fields, line and surface integrals, Green's theorem, Stokes's theorem, and Gauss's theorem ### MULTIVARIABLE CALCULUS

Calculus of multiple variables. Vectors, partial derivatives and gradients, double and triple integrals, vector fields, line and surface integrals, Green's theorem, Stokes's theorem, and Gauss's theorem ### ORDINARY DIFFERENTIAL EQUATIONS AND LINEAR ALGEBRA

Study of ordinary differential equations (e.g., solutions to separable and linear first-order equations and to higher-order linear equations with constant coefficients, the properties of solutions to differential equations, and numerical solution methods) and linear algebra (e.g., vector spaces and solutions to algebraic linear equations, dimension, eigenvalues, and eigenvectors of a matrix). ### ORDINARY DIFFERENTIAL EQUATIONS AND LINEAR ALGEBRA

Study of ordinary differential equations (e.g., solutions to separable and linear first-order equations and to higher-order linear equations with constant coefficients, the properties of solutions to differential equations, and numerical solution methods) and linear algebra (e.g., vector spaces and solutions to algebraic linear equations, dimension, eigenvalues, and eigenvectors of a matrix). ### ORDINARY DIFFERENTIAL EQUATIONS AND LINEAR ALGEBRA

Study of ordinary differential equations (e.g., solutions to separable and linear first-order equations and to higher-order linear equations with constant coefficients, the properties of solutions to differential equations, and numerical solution methods) and linear algebra (e.g., vector spaces and solutions to algebraic linear equations, dimension, eigenvalues, and eigenvectors of a matrix). ### ORDINARY DIFFERENTIAL EQUATIONS AND LINEAR ALGEBRA

Study of ordinary differential equations (e.g., solutions to separable and linear first-order equations and to higher-order linear equations with constant coefficients, the properties of solutions to differential equations, and numerical solution methods) and linear algebra (e.g., vector spaces and solutions to algebraic linear equations, dimension, eigenvalues, and eigenvectors of a matrix). ### SINGLE VARIABLE CALCULUS II

Continuation of MATH 101. Includes further techniques of integration, as well as infinite sequences and series, Taylor polynomials and Taylor series, parametric equations, arc length, polar coordinates, complex numbers, and Fourier polynomials.