- #1
kinof
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This summer I plan on taking calc II at my local community college, and next semester I will definitely be taking calc III, intro to computer science, and probably a science course (physics I or chemistry). This leaves a spot open for a math course (I am planning on majoring in math), which will be most likely either linear algebra or differential equations.
Does anyone here have any experience taking these classes together? Does it make more sense to take one combination or anther? Whichever I do not take I will take during a condensed winter session.
calc III:
Vectors, operations on vectors, velocity and acceleration, partial derivatives, directional derivatives, optimization of functions of two or more variables, integration over two and three dimensional regions, line integrals, Green's Theorem. Includes use of the computer package, Maple, to perform symbolic, numerical and graphical analysis.
Differential Equations:
Solutions and applications of ordinary differential equations as well as systems. Considers initial value problems and boundary value problems. Topics include Laplace transform, the phase plane, series solutions and partial differential equations. Includes use of the computer package Maple.
Linear Algebra:
Systems of linear equations, matrix algebra and determinants. Vector spaces, linear dependence and independence, basis and dimension. Linear transformations, similarity transformations and diagonalization problems. Inner product spaces and least squares approximation. Emphasizes theory and application to other mathematics areas. Includes computer use for analysis and solution of linear algebra problems.
thanks for your help.
Does anyone here have any experience taking these classes together? Does it make more sense to take one combination or anther? Whichever I do not take I will take during a condensed winter session.
calc III:
Vectors, operations on vectors, velocity and acceleration, partial derivatives, directional derivatives, optimization of functions of two or more variables, integration over two and three dimensional regions, line integrals, Green's Theorem. Includes use of the computer package, Maple, to perform symbolic, numerical and graphical analysis.
Differential Equations:
Solutions and applications of ordinary differential equations as well as systems. Considers initial value problems and boundary value problems. Topics include Laplace transform, the phase plane, series solutions and partial differential equations. Includes use of the computer package Maple.
Linear Algebra:
Systems of linear equations, matrix algebra and determinants. Vector spaces, linear dependence and independence, basis and dimension. Linear transformations, similarity transformations and diagonalization problems. Inner product spaces and least squares approximation. Emphasizes theory and application to other mathematics areas. Includes computer use for analysis and solution of linear algebra problems.
thanks for your help.