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Welcome to Math 3333: Linear Algebra I, this Fall 2020! Today is .

Individual portion of the final project


Academic integrity


Choose from the following options:


I. Dynamical system (math skills: diagonalization; using row reduce to compute the inverse of a matrix; matrix multiplication)


II. Linear recurrence (math skills required: diagonalization; using row reduce to compute the inverse of a matrix; matrix multiplication; convert a formula to a matrix multiplication)


III. Application of diagonalization to linear differential equations (math skills required: eigenvalues, eigenvectors, eigenbasis, knowing that a number to the 0 is equal to 1)


IV. Economic mobility using Markov chain (math skills required: solving homogeneous systems of linear equations, matrix multiplication)


V. Chemistry and forestry (math skills required: converting a system of linear equations to matrix multiplication, row reduce to solve linear equations)


VI. Forestry and car parts (math skills required: matrix multiplication, row reduce to solve linear equations)


Another topic (check with me first)

If you are very passionate about a topic that uses basic linear algebra tools covered in the textbook, you can work with me to come up with a list of questions.


Grading Scheme of the recording of the individual portion of the final

  1. Create a recording explaining 1/4 of the given questions (even if the answer is incorrect)
  2. Solution is correct or close to correct
  3. Understanding of the materials is evident in the recording
  4. Sufficient preparation is evident in the recording.
  5. Video length meets the 3-5 minute length requirement
  6. Hand-writing is legible and easy to see in the recording.
  7. Voice is of appropriate volume and is clear.