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Syllabus

Homework
For Exam 1
[src] HW1 (due 22 January) [soln posted 12PM on 5 Feb]: Section 1.2: #1, 2, 3; Section 1.3: #1, 2, 3, 4
Graduate students also do: Section 1.2: #10; Section 1.3: #6, 7, 12
[src] HW2 (due 3 February) [soln posted 12:10PM 7 Feb]: Section 1.4: #2, 3, 5
Graduate students: Section 1.4: #6
[src] HW3 (due 5 Feb) [soln posted 7 Feb at 7:20PM]: Section 1.5: #1 (can draw pictures!), 3, 6; Section 2.1: #1, 2, 4; Section 2.2: #1, 5, 6;
Graduate students: Section 1.5: #4, 5; Section 2.1: #6; Section 2.2: #4
[src] HW4 (due 8 Feb) [soln posted 9 Feb at 1:20PM]: Section 2.3: #2, 3, 6(b), 8; Section 2.4: #5(a); Section 2.5: #1
Graduate students: Section 2.3: #4(a), 5; Section 2.4: #1, 4 ;Section 2.5: #5

For Exam 2

For Exam 3


Quizzes
For Exam 1
Quiz 1 (due 16 Jan by 11:59PM) [soln posted 11AM 29 Jan]: Find description of the hyperplane in $E^4$ that contains the points $e_1-e_2$, $2e_2$, $e_3+e_4$, and $e_1-3e_4$.
Quiz 2 (due 5 Feb) [soln posted 1:30PM on 9 Feb]: Find the limit at $x_0=(0,0)$ it exists (if not, explain why!): $\displaystyle\lim_{x \rightarrow (0,0)} \dfrac{x^2y^2}{x^2y^2+(x-y)^2}$. (hint: check along the line determined by vector $v=e_1$ but also along the line determined by the vector $v=e_1+e_2$.)

For Exam 2

For Exam 3


Exams
Exam 1
Exam 2
Exam 3

Other stuff
CalcPlot3D