| Tuesday date | Tuesday | Thursday | Sept.1 | 8.1 Numerical integration 8.2 Integration by parts |
8.2 Integration by parts 8.3 Average value |
Sept.8 | 8.4 Improper integrals 9.1 Functions of several variables |
9.2 Partial derivatives 9.4 Total Differential and approximations |
Sept.15 | 9.3 Maxima and Minima | 9.3 Maxima and Minima | Sept.22 | 9.5 Double integrals The multivariable integral |
10.1 Solving linear systems | Sept.29 | 10.2 Matrix addition 10.3 Matrix multiplication Linear system as matrix equation |
EXAM 1 | Oct.6 | 10.4 Matrix inverses (for solving matrix equations)
**Matrices and derivatives |
10.5 Eigenvalues and eigenvectors **Chain Rule as matrix multiplication | Oct.13 | 11.1 Solutions of certain differential equations 11.3 Euler's method (lightly) |
11.2 Linear differential equations | Oct.20 | 11.4 Linear systems 11.5 Nonlinear systems |
11.6 Applications | Oct. 27 | Review for Exam 2 12.1 Sets | EXAM 2 | Nov.3 | 12.2 Intro. to probability *Binomial distribution |
12.3 Conditional probability, independence, Bayes | Nov.10 | 12.4 Discrete random variables 13.1 Continuous probability models |
13.1 Continuous probability models (Uniform distribution, area, length) (pdf, cdf) |
Nov.17 | 13.2 Continuous random variables 13.3 Special probability density functions |
*Random samples *Law of Large Numbers *Central Limit Theorem |
Nov.24 | *Inferential statistics *Confidence intervals Review for Exam 3 | THANKSGIVING BREAK | Dec.1 | 14.1 Sequences 14.2 Equilibrium points |
EXAM 3 | Dec.8 | 14.3: Determining stability | Final Review |
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