Difference between revisions of "Pre-lecture videos"

Revision as of 14:05, 29 August 2014

	Date	Topic	Notes	Pre-L WeBWorK	Videos	By
Week 1	Sept 3	Cell size: volume, area. Power functions.	Sec 1.1-1.2	A1:22	[1],[2]	LEK
	Sept 5	Power functions (cont). Sketching simple polynomials (y=x^3-ax). Example of graphing with spreadsheet.	Sec 1.1, 1.4,1.6	A1:23	[3]	LEK
Week 2	Sept 8	Sketching simple polynomials (cont). Rational functions, Michaelis-Menten and Hill functions, “limits” at infinity. OSH 1 due! (Section 105, due Tuesday.)	Sec 1.4, 1.5	A1: 21,18,29	SRF1, SRF2, SRF3	EC
	Sept 10	Average rate of change and secant lines. Definition of the derivative. Instantaneous rate of change.	Sec 2.2-2.5		[4] [5]	WM
	Sept 12	Limits and continuity, examples. One example of computing derivative of $y=c t^2$ from the definition.	Sec 2.5, Sec 3.2, Appendix D.	A3:28	[6] [7]	WM
Week 3	Sept 15	Derivatives: analytic, and geometric (zoom in on a point). Sketching $f'(x)$ given $f(x)$ (intro). OSH 2 due! (Section 105, due Tuesday.)	Sec 3.1-3.2		[8]	WM
	Sept 17	Derivatives (cont): computational (spreadsheet example in class). More examples of sketching $f'(x)$ given $f(x)$ (intro).	Sec 3.2-3.3		[9]	LEK
	Sept 19	Rules of differentiation: Product and quotient rules. Antiderivatives of power functions. Application to falling ball, motion of Listeria. Sketching $f(x)$ given $f'(x)$ (intro).	Chap 4	A3: 29,33,34,30,31,22,23,32	[10] [11] [12]	WM
Week 4	Sept 22	Tangent lines and linear approximation.	Chap 5	A2: 22, A3: 14,15,16,17, A4: 4,5. A11: 19,20, A12: 4,6.	[13], [14],[15].	LEK
	Sept 24	Introduction to Newton’s method. Sketching the graph of a function using calculus tools: increasing, decreasing, critical points.	End of Chap 5, Sec 6.1	A12: 7,8,11,12 (NM). A3: 20,21,26,27, A4: 3 (slope).	NM1, NM2,NM3	EC
	Sept 26	Sketching the graph of a function using calculus tools (cont): concavity and inflection points.	Sec 6.2-6.3	A4: 10,11,15,20,25		EC
Week 5	Sept 29	Complete and/or review above topics. OSH 3 due! (Section 105, due Tuesday.)
	Sept 30	MIDTERM 1: 6-7 pm
	Oct 1	Finish sketching functions. Introduce simple optimization problem(s).	Sec 6.3-6.4, 7.1	A3: 25, A4: 1,5,7 (rough sketches). A3: 35, A4: 6,8,9,18,19,27 (crit pts, local min/max).		EC
	Oct 3	More optimization examples including those with a constraint and those on bounded intervals. Distinction between absolute (global) and local minima and maxima.	7.1-7.3	A1: 13, A5: 17, A6: 4,12 ?? (constraint, bndd. int.). A4: 28, 29, 30, 31, 32 (global).
Week 6	Oct 6	Kepler's Wedding - A wine optimization problem.	Sec 7.2	A1: 11, A6: 14. Leah made up new Q's	[16]	LEK
	Oct 8	Optimal Foraging.	Sec 7.4	Leah made up new Q's	[17]	LEK
	Oct 10	Least Squares - finding the mean of a data set.	Wiki			EC
Week 7	Oct 13	THANKSGIVING - no classes.
	Oct 15	Least Squares - finding the best fitting line y=ax through a set of data points. OSH 4 due! (Section 105, due Tuesday.)	Wiki			EC
	Oct 17	Chain Rule: examples, applications to optimization problems.	Chap 8	A7: 1,4 (chain). Need opt ex using chain.	[18](temporary-LEK)	WM
Week 8	Oct 20	More Chain Rule: Related Rates and Implicit differentiation.	Chap 9	A6: 12, A7: 6, 8, 10, 14 (Imp diff). A7: 15, 17, 18 (related rates with chain).		WM
	Oct 22	Exponential functions: intro and motivation, derivative of exponential functions.	Sec 10.1-10.2	A8: 27, (need more on doubling). A7: 21, 22, A8: 17, 23 (exp deriv).	[19],[20]	LEK
	Oct 24	Inverse functions and logarithm, applications of logs.	Sec 10.3-10.4	A8: 3, 4, 6, 7, 9. (log and log deriv). A8: 5, 12, 13, A7: 23 (work with exp/log).		WM
Week 9	Oct 27	Exponential growth and decay, intro to differential equations, population growth and/or other examples. OSH 5 due! (Section 105, due Tuesday.)	Sec 11.1-11.2 or 11.3	A8: 14 (bacterial growth). A8: Problem 29, 30, 34, 35 (simple ODE ex). A8: 32 (2x time). A8: 33, A9: 4,5,6 (radio decay).	[21],[22],[23]	LEK
	Oct 29	Solving differential equations of the type $dy/dt=a-by$.	Sec 12.1-12.3	A9: 7, 14 (write ODE, solve - maybe not pre-L). A9: 2, 3, 8, A11: 18 ($dy/dt=a-by$).	[24], [25]	LEK
	Oct 31	Newton's Law of Cooling (Murder Mystery example).	Sec 12.4	A9: 11, A11: 17.		LEK
Week 10	Nov 3	Complete and/or review above topics.	Chaps 11-12
	Nov 4	MIDTERM 2: 6-7 pm
	Nov 5	Solving differential equations approximately using Euler's Method.	Sec 12.4	No pre-lecture problems. (day after midterm) (A9: 15, A10: 1,2.)	[26]	EC
	Nov 7	Go over midterm. Introduction to nonlinear ODEs, qualitative analysis.	Sec 13.1	A11: 23, A12: 22.	[27]	LEK
Week 11	Nov 10	Geometry of change: (I) Slope fields, (II) State space . OSH 6 due! (Section 105, due Thursday.)	Sec 13.2	A12: 20, 21, 25, 26 (log. growth). A11: 2, A12: 16,17.	[28], [29]	LEK
	Nov 11	Remembrance Day. University closed.	Sec 13.2
	Nov 12	The Logistic equation (state space and slope field).	Sec 13.2	A11: 24,25 (ss). A12: 18,23 (slope fields). A12: 24 (stability).	[30],[31]	LEK
	Nov 14	Disease dynamics	Sec 13.3		[32], [33]	LEK
Week 12	Nov 17	Review of differential equations and/or complete above topics.	Chaps 11-13
	Nov 19	Introduction to Trigonometric Functions.	Sec 14.1-14.2	A9: 16,17,18,19. A10: 6,7,10.		EC
	Nov 21	Trigonometric Functions and cyclic processes, phase, amplitude, etc. (fitting a sin or cos to a cyclic process), Inverse trig functions.	Sec 14.2-14.3	A9: 22, A10: 5, 12.	[34] (LEK, temporary)	EC
Week 13	Nov 24	Derivatives of trig functions, related rates examples. OSH 7 due! (Section 105, due Tuesday.)	Sec 15.1-15.2	A10: 15,16, A11: 3 (trig deriv). A11: 5,6,7,10 (trig rel rate).		WM
	Nov 26	The Escape Response and inverse trig functions.	Sec 15.3	A10: 8,9,13,14 (inv trig). A10: 18,19,20, A11: 1,9 (inv trig deriv)	[35]	LEK
	Nov 28	Second order ODEs. Complete and/or review trig.	Sec 15.4	A10: 17 (2nd order ODE).

New version of table

	Date	Video link	Topic
Week 1	Sept 3	[36]	Power functions.
		[37]	Cell size and nutrient balance: volume, area. Power functions.
	Sept 5	[38]	Power functions (cont). Sketching simple polynomials (y=x^3-ax). Example of graphing with spreadsheet.
Week 2	Sept 8	[39]	Approximating a rational function near the origin.
		[40]	Approximating a rational function for large x. Introduction to Hill functions.
		[41]	Sketching Hill functions by hand and by Desmos ([ Demos demo]). Comparing Hill functions with different parameter values.
	Sept 10	[42]	Average rate of change and secant lines. Definition of the derivative. Instantaneous rate of change.
		[43]	Average rate of change and secant lines. Definition of the derivative. Instantaneous rate of change.
	Sept 12	[44]	Limits and continuity, examples. One example of computing derivative of $y=c t^2$ from the definition.
		[45]	Limits and continuity, examples. One example of computing derivative of $y=c t^2$ from the definition.
Week 3	Sept 15	[46]	Derivatives: analytic, and geometric (zoom in on a point). Sketching $f'(x)$ given $f(x)$ (intro).
	Sept 17	[47]	Derivatives (cont): computational (spreadsheet example in class). More examples of sketching $f'(x)$ given $f(x)$ (intro).
	Sept 19	WM	Rules of differentiation: Product and quotient rules. Antiderivatives of power functions. Application to falling ball, motion of Listeria. Sketching $f(x)$ given $f'(x)$ (intro).
Week 4	Sept 22	[48]	Tangent lines and linear approximation.
		[49]	Tangent lines and linear approximation.
		[50]	Tangent lines and linear approximation.
	Sept 24	NM1	Introduction to Newton’s method. Sketching the graph of a function using calculus tools: increasing, decreasing, critical points.
		NM2	Introduction to Newton’s method. Sketching the graph of a function using calculus tools: increasing, decreasing, critical points.
		NM3	Introduction to Newton’s method. Sketching the graph of a function using calculus tools: increasing, decreasing, critical points.
	Sept 26	EC	Sketching the graph of a function using calculus tools (cont): concavity and inflection points.
Week 5	Sept 29
	Sept 30		MIDTERM 1: 6-7 pm
	Oct 1	EC	Finish sketching functions. Introduce simple optimization problem(s).
	Oct 3		More optimization examples including those with a constraint and those on bounded intervals. Distinction between absolute (global) and local minima and maxima.
Week 6	Oct 6	[51]	Kepler's Wedding - A wine optimization problem.
	Oct 8	[52]	Optimal Foraging.
	Oct 10	EC	Least Squares - finding the mean of a data set.
Week 7	Oct 13		THANKSGIVING - no classes.
	Oct 29	[53]	Solving differential equations of the type $dy/dt=a-by$.
	Oct 29	[54]	Solving differential equations of the type $dy/dt=a-by$.
	Oct 17	[55](LEK),WM	Chain Rule: examples, applications to optimization problems.
Week 8	Oct 20	WM	More Chain Rule: Related Rates and Implicit differentiation.
	Oct 22	[56]	Exponential functions: intro and motivation, derivative of exponential functions.
	Oct 22	[57]	Exponential functions: intro and motivation, derivative of exponential functions.
	Oct 24	WM	Inverse functions and logarithm, applications of logs.
Week 9	Oct 27	[58]	Exponential growth and decay, intro to differential equations, population growth and/or other examples.
Week 9	Oct 27	[59]	Exponential growth and decay, intro to differential equations, population growth and/or other examples.
Week 9	Oct 27	[60],[61]	Exponential growth and decay, intro to differential equations, population growth and/or other examples.
	Oct 29	[62]	Solving differential equations of the type $dy/dt=a-by$.
	Oct 29	[63]	Solving differential equations of the type $dy/dt=a-by$.
	Oct 31	LEK	Newton's Law of Cooling (Murder Mystery example).
Week 10	Nov 3		Complete and/or review above topics.
	Nov 4		MIDTERM 2: 6-7 pm
	Nov 5	[64]	Solving differential equations approximately using Euler's Method.
	Nov 7	[65],LEK	Go over midterm. Introduction to nonlinear ODEs, qualitative analysis.
Week 11	Nov 10	[66]	Geometry of change: (I) Slope fields, (II) State space .
Week 11	Nov 10	[67]	Geometry of change: (I) Slope fields, (II) State space .
	Nov 11		Remembrance Day. University closed.
	Nov 12	[68]	The Logistic equation (state space and slope field).
	Nov 12	[69]	The Logistic equation (state space and slope field).
	Nov 14	[70]	Disease dynamics
	Nov 14	[71]	Disease dynamics
Week 12	Nov 17		Review of differential equations and/or complete above topics.
	Nov 19	EC	Introduction to Trigonometric Functions.
	Nov 21	[72] (LEK),EC	Trigonometric Functions and cyclic processes, phase, amplitude, etc. (fitting a sin or cos to a cyclic process), Inverse trig functions.
Week 13	Nov 24	WM	Derivatives of trig functions, related rates examples. OSH 7 due! (Section 105, due Tuesday.)
	Nov 26	[73]	The Escape Response and trigonometric related rates.
	Nov 28		Second order ODEs. Complete and/or review trig.

Difference between revisions of "Pre-lecture videos"

Revision as of 14:05, 29 August 2014

New version of table

Navigation menu

Personal tools

Namespaces

Variants

Views

Actions

Search

Commonly used links

General information

Navigation

@@ Line 397: / Line 397: @@
 |Week 1
 |Sept 3
-|[http://www.educreations.com/lesson/view/basic-power-functions/23046395/?s=Y7yMAU&ref=app OML 1]
+|[http://www.educreations.com/lesson/view/basic-power-functions/23046395/?s=Y7yMAU&ref=app]
 |Power functions.
@@ Line 403: / Line 403: @@
 |
 |
-|[http://www.educreations.com/lesson/view/cell-size/23429678/?s=6FnDiS&ref=app OML 2]
+|[http://www.educreations.com/lesson/view/cell-size/23429678/?s=6FnDiS&ref=app]
 |Cell size and nutrient balance: volume, area. Power functions.
@@ Line 409: / Line 409: @@
 |
 |Sept 5
-|[http://www.educreations.com/lesson/view/graphing-a-simple-polynomial/23126849/?s=W2B6ko&ref=app OML 3]
+|[http://www.educreations.com/lesson/view/graphing-a-simple-polynomial/23126849/?s=W2B6ko&ref=app]
 |Power functions (cont). Sketching simple polynomials (y=x^3-ax). Example of graphing with spreadsheet.
@@ Line 415: / Line 415: @@
 |Week 2
 |Sept 8
-|[http://youtu.be/v13aqQaMaSE OML 4]
+|[http://youtu.be/v13aqQaMaSE]
 |Approximating a rational function near the origin.
@@ Line 421: / Line 421: @@
 |
 |
-|[http://youtu.be/cXYCX8YBEVw OML 5]
+|[http://youtu.be/cXYCX8YBEVw]
 |Approximating a rational function for large x. Introduction to Hill functions.
@@ Line 427: / Line 427: @@
 |
 |
-|[http://youtu.be/kuMWI8kL1wI OML 6]
+|[http://youtu.be/kuMWI8kL1wI]
 |Sketching Hill functions by hand and by Desmos ([ Demos demo]). Comparing Hill functions with different parameter values.
@@ Line 433: / Line 433: @@
 |
 |Sept 10
-|[https://www.youtube.com/watch?v=-yXuSU_jHQ4&list=UUNHASevzeyPH-OZMax8iMAA OML 7]
+|[https://www.youtube.com/watch?v=-yXuSU_jHQ4&list=UUNHASevzeyPH-OZMax8iMAA]
 |Average rate of change and secant lines. Definition of the derivative. Instantaneous rate of change.
@@ Line 439: / Line 439: @@
 |
 |
-|[https://www.youtube.com/watch?v=PT2XNveWFoI&list=UUNHASevzeyPH-OZMax8iMAA OML 8]
+|[https://www.youtube.com/watch?v=PT2XNveWFoI&list=UUNHASevzeyPH-OZMax8iMAA]
 |Average rate of change and secant lines. Definition of the derivative. Instantaneous rate of change.
@@ Line 445: / Line 445: @@
 |
 |Sept 12
-|[https://www.youtube.com/watch?v=2Yn05jvl0vI&list=UUNHASevzeyPH-OZMax8iMAA OML 9]
+|[https://www.youtube.com/watch?v=2Yn05jvl0vI&list=UUNHASevzeyPH-OZMax8iMAA]
 |Limits and continuity, examples. One example of computing derivative of $y=c t^2$ from the definition.
@@ Line 451: / Line 451: @@
 |
 |
-|[https://www.youtube.com/watch?v=z4ED7eiNhBM&list=UUNHASevzeyPH-OZMax8iMAA OML 10]
+|[https://www.youtube.com/watch?v=z4ED7eiNhBM&list=UUNHASevzeyPH-OZMax8iMAA]
 |Limits and continuity, examples. One example of computing derivative of $y=c t^2$ from the definition.
-|}
-{|
 |- class="NewWeek OddWeek"
 |Week 3
 |Sept 15
-|Derivatives: analytic, and geometric (zoom in on a point). Sketching $f'(x)$ given $f(x)$ (intro).<br/><span class="emphasize">'''OSH 2 due!'''</span> (Section 105, due Tuesday.)
-|Sec 3.1-3.2
-|
 |[https://www.youtube.com/watch?v=E-owZqDrTkE&list=UUNHASevzeyPH-OZMax8iMAA]
-|WM
+|Derivatives: analytic, and geometric (zoom in on a point). Sketching $f'(x)$ given $f(x)$ (intro).
 |- class="OddWeek"
 |
 |Sept 17
-|Derivatives (cont): computational (spreadsheet example in class). More examples of sketching $f'(x)$ given $f(x)$ (intro).
-|Sec 3.2-3.3
-|
 |[https://www.youtube.com/watch?v=aDJ0J9Z239s&feature=youtu.be]
-|LEK
+|Derivatives (cont): computational (spreadsheet example in class). More examples of sketching $f'(x)$ given $f(x)$ (intro).
 |- class="OddWeek"
 |
 |Sept 19
+|WM
 |Rules of differentiation:  Product and quotient rules. Antiderivatives of power functions. Application to falling ball, motion of Listeria. Sketching $f(x)$ given $f'(x)$ (intro).
-|Chap 4
-|A3: 29,33,34,30,31,22,23,32
-|
-|WM
 |- class="NewWeek EvenWeek"
 |Week 4
 |Sept 22
-|Tangent lines and linear approximation.<br/>
+|[http://www.educreations.com/lesson/view/equation-of-a-tangent-line/23143393/?s=JD4d1l&ref=app]
-|Chap 5
+|Tangent lines and linear approximation.
-|A2: 22, A3: 14,15,16,17, A4: 4,5. A11: 19,20, A12: 4,6.
-|[http://www.educreations.com/lesson/view/equation-of-a-tangent-line/23143393/?s=JD4d1l&ref=app], [http://www.educreations.com/lesson/view/generic-tangent-line-and-intro-to-newton-s-method/23145498/?s=Ha5C44&ref=app],[http://www.educreations.com/lesson/view/linear-approximation/23185994/?s=AN5Da8&ref=app].
+|- class="EvenWeek"
-|LEK
+|
+|
+|[http://www.educreations.com/lesson/view/generic-tangent-line-and-intro-to-newton-s-method/23145498/?s=Ha5C44&ref=app]
+|Tangent lines and linear approximation.
+|- class="EvenWeek"
+|
+|
+|[http://www.educreations.com/lesson/view/linear-approximation/23185994/?s=AN5Da8&ref=app]
+|Tangent lines and linear approximation.
 |- class="EvenWeek"
 |
 |Sept 24
+|[http://youtu.be/teRQpllWtaI NM1]
 |Introduction to Newton’s method. Sketching the graph of a function using calculus tools: increasing, decreasing, critical points.
-|End of Chap 5, Sec 6.1
-|A12: 7,8,11,12 (NM). A3: 20,21,26,27, A4: 3 (slope).
-|[http://youtu.be/teRQpllWtaI NM1], [http://youtu.be/TcPb4zkWEfo NM2],[http://youtu.be/9nRU0V_3vjw NM3]
-|EC
 |- class="EvenWeek"
 |
-|Sept 26
-|Sketching the graph of a function using calculus tools (cont): concavity and inflection points.
-|Sec 6.2-6.3
-|A4: 10,11,15,20,25
 |
+|[http://youtu.be/TcPb4zkWEfo NM2]
+|Introduction to Newton’s method. Sketching the graph of a function using calculus tools: increasing, decreasing, critical points.
+|- class="EvenWeek"
+|
+|
+|[http://youtu.be/9nRU0V_3vjw NM3]
+|Introduction to Newton’s method. Sketching the graph of a function using calculus tools: increasing, decreasing, critical points.
+|- class="EvenWeek"
+|
+|Sept 26
 |EC
+|Sketching the graph of a function using calculus tools (cont): concavity and inflection points.
 |- class="NewWeek OddWeek"
 |Week 5
 |Sept 29
-|Complete and/or review above topics.<br/><span class="emphasize">'''OSH 3 due!'''</span> (Section 105, due Tuesday.)
-|
-|
 |
 |
@@ Line 522: / Line 523: @@
 |
 |Sept 30
-|<span class="emphasize">'''MIDTERM 1: 6-7 pm'''</span>
-|
-|
-|
 |
+|<span class="emphasize">'''MIDTERM 1: 6-7 pm'''</span>
 |- class="OddWeek"
 |
 |Oct 1
-|Finish sketching functions. Introduce simple optimization problem(s).
-|Sec 6.3-6.4, 7.1
-|A3: 25, A4: 1,5,7 (rough sketches). A3: 35, A4: 6,8,9,18,19,27 (crit pts, local min/max).
-|
 |EC
+|Finish sketching functions. Introduce simple optimization problem(s).
 |- class="OddWeek"
 |
 |Oct 3
+|
 |More optimization examples including those with a constraint and those on bounded intervals. Distinction between absolute (global) and local minima and maxima.
-|7.1-7.3
-|A1: 13, A5: 17, A6: 4,12 ?? (constraint, bndd. int.). A4: 28, 29, 30, 31, 32 (global).
-|
-|
 |- class="NewWeek EvenWeek"
 |Week 6
 |Oct 6
+|[http://www.educreations.com/lesson/view/kepler-s-wedding/23147433/?s=uq5ffc&ref=app]
 |Kepler's Wedding - A wine optimization problem.
-|Sec 7.2
-|A1: 11, A6: 14. Leah made up new Q's
-|[http://www.educreations.com/lesson/view/kepler-s-wedding/23147433/?s=uq5ffc&ref=app]
-|LEK
 |- class="EvenWeek"
 |
 |Oct 8
+|[http://www.educreations.com/lesson/view/optimal-foraging/23177297/?s=UledUg&ref=app]
 |Optimal Foraging.
-|Sec 7.4
-| Leah made up new Q's
-|[http://www.educreations.com/lesson/view/optimal-foraging/23177297/?s=UledUg&ref=app]
-|LEK
 |- class="EvenWeek"
 |
 |Oct 10
+|EC
 |Least Squares - finding the mean of a data set.
-|Wiki
-|
-|
-|EC
 |- class="NewWeek OddWeek"
 |Week 7
 |Oct 13
+|
 |THANKSGIVING - no classes.
+|- class="OddWeek"
 |
-|
+|Oct 29
-|
+|[http://www.educreations.com/lesson/view/solving-de-checking-that-a-function-is-a-solution/23384860/?s=qwZb1k&ref=app]
-|
+|Solving differential equations of the type $dy/dt=a-by$.
 |- class="OddWeek"
 |
-|Oct 15
+|Oct 29
-|Least Squares - finding the best fitting line y=ax through a set of data points.<br/><span class="emphasize">'''OSH 4 due!'''</span> (Section 105, due Tuesday.)
+|[http://www.educreations.com/lesson/view/solving-a-diffl-eq-dy-dt-a-by/23385476/?s=ObLqjR&ref=app]
-|Wiki
+|Solving differential equations of the type $dy/dt=a-by$.
-|
-|
-|EC
 |- class="OddWeek"
 |
 |Oct 17
+|[http://www.educreations.com/lesson/view/optimization-problem/14708865/?s=SmFwgM&ref=app](LEK),WM
 |Chain Rule: examples, applications to optimization problems.
-|Chap 8
-|A7: 1,4 (chain). Need opt ex using chain.
-|[http://www.educreations.com/lesson/view/optimization-problem/14708865/?s=SmFwgM&ref=app](temporary-LEK)
-|WM
 |- class="NewWeek EvenWeek"
 |Week 8
 |Oct 20
+|WM
 |More Chain Rule: Related Rates and Implicit differentiation.
-|Chap 9
-|A6: 12, A7: 6, 8, 10, 14 (Imp diff). A7: 15, 17, 18 (related rates with chain).
+|- class="EvenWeek"
 |
-|WM
+|Oct 22
+|[http://www.educreations.com/lesson/view/exponential-functions-and-doublings/23173031/?s=tzmKvB&ref=app]
+|Exponential functions: intro and motivation, derivative of exponential functions.
 |- class="EvenWeek"
 |
 |Oct 22
+|[http://www.educreations.com/lesson/view/derivative-of-a-x/23176738/?s=hQQTNF&ref=app]
 |Exponential functions: intro and motivation, derivative of exponential functions.
-|Sec 10.1-10.2
-|A8: 27, (need more on doubling). A7: 21, 22, A8: 17, 23 (exp deriv).
-|[http://www.educreations.com/lesson/view/exponential-functions-and-doublings/23173031/?s=tzmKvB&ref=app],[http://www.educreations.com/lesson/view/derivative-of-a-x/23176738/?s=hQQTNF&ref=app]
-|LEK
 |- class="EvenWeek"
 |
 |Oct 24
+|WM
 |Inverse functions and logarithm, applications of logs.
-|Sec 10.3-10.4
-|A8: 3, 4, 6, 7, 9. (log and log deriv). A8: 5, 12, 13, A7: 23 (work with exp/log).
-|
+|- class="NewWeek OddWeek"
-|WM
+|Week 9
+|Oct 27
+|[http://www.educreations.com/lesson/view/differential-equation-for-exponential-growth-and-d/23382026/?s=GyshbX&ref=app]
+|Exponential growth and decay, intro to differential equations, population growth and/or other examples.
 |- class="NewWeek OddWeek"
 |Week 9
 |Oct 27
-|Exponential growth and decay, intro to differential equations, population growth and/or other examples.<br/><span class="emphasize">'''OSH 5 due!'''</span> (Section 105, due Tuesday.)
+|[http://youtu.be/5UFVLtEjUKo]
-|Sec 11.1-11.2 or 11.3
+|Exponential growth and decay, intro to differential equations, population growth and/or other examples.
-|A8: 14 (bacterial growth). A8: Problem 29, 30, 34, 35 (simple ODE ex). A8: 32 (2x time). A8: 33, A9: 4,5,6 (radio decay).
-|[http://www.educreations.com/lesson/view/differential-equation-for-exponential-growth-and-d/23382026/?s=GyshbX&ref=app],[http://youtu.be/5UFVLtEjUKo],[http://www.educreations.com/lesson/view/simple-differential-equation-problem/14300182/?s=GCrISn&ref=app]
+|- class="NewWeek OddWeek"
-| LEK
+|Week 9
+|Oct 27
+|[http://youtu.be/5UFVLtEjUKo],[http://www.educreations.com/lesson/view/simple-differential-equation-problem/14300182/?s=GCrISn&ref=app]
+|Exponential growth and decay, intro to differential equations, population growth and/or other examples.
 |- class="OddWeek"
 |
 |Oct 29
+|[http://www.educreations.com/lesson/view/solving-de-checking-that-a-function-is-a-solution/23384860/?s=qwZb1k&ref=app]
 |Solving differential equations of the type $dy/dt=a-by$.
-|Sec 12.1-12.3
-|A9: 7, 14 (write ODE, solve - maybe not pre-L). A9: 2, 3, 8, A11: 18 ($dy/dt=a-by$).
-|[http://www.educreations.com/lesson/view/solving-de-checking-that-a-function-is-a-solution/23384860/?s=qwZb1k&ref=app], [http://www.educreations.com/lesson/view/solving-a-diffl-eq-dy-dt-a-by/23385476/?s=ObLqjR&ref=app]
-|LEK
 |- class="OddWeek"
 |
-|Oct 31
+|Oct 29
-|Newton's Law of Cooling (Murder Mystery example).
+|[http://www.educreations.com/lesson/view/solving-a-diffl-eq-dy-dt-a-by/23385476/?s=ObLqjR&ref=app]
-|Sec 12.4
+|Solving differential equations of the type $dy/dt=a-by$.
-|A9: 11, A11: 17.
+|- class="OddWeek"
 |
+|Oct 31
 |LEK
+|Newton's Law of Cooling (Murder Mystery example).
 |- class="NewWeek EvenWeek"
 |Week 10
 |Nov 3
-|Complete and/or review above topics.
-|Chaps 11-12
-|
-|
 |
+|Complete and/or review above topics.
 |- class="EvenWeek"
 |
 |Nov 4
+|
 |<span class="emphasize">'''MIDTERM 2: 6-7 pm'''</span>
-|
-|
-|
-|
 |- class="EvenWeek"
 |
 |Nov 5
+|[http://slesse.math.ubc.ca/Teaching/Screencasts/EulersMethod.mov]
 |Solving differential equations approximately using Euler's Method.
-|Sec 12.4
-|No pre-lecture problems. (day after midterm) (A9: 15, A10: 1,2.)
-|[http://slesse.math.ubc.ca/Teaching/Screencasts/EulersMethod.mov]
-|EC
 |- class="EvenWeek"
 |
 |Nov 7
+|[http://www.educreations.com/lesson/view/geometry-of-change-i/23430270/?s=pB3DZB&ref=app],LEK
 |Go over midterm. Introduction to nonlinear ODEs, qualitative analysis.
-|Sec 13.1
-|A11: 23, A12: 22.
+|- class="NewWeek OddWeek"
+|Week 11
+|Nov 10
 |[http://www.educreations.com/lesson/view/geometry-of-change-i/23430270/?s=pB3DZB&ref=app]
-|LEK
+|Geometry of change: (I) Slope fields, (II) State space .
 |- class="NewWeek OddWeek"
 |Week 11
 |Nov 10
-|Geometry of change: (I) Slope fields, (II) State space .<br/><span class="emphasize">'''OSH 6 due!'''</span> (Section 105, due Thursday.)
+|[http://www.educreations.com/lesson/view/geometry-of-change-ii/23430914/?s=T8tWAw&ref=app]
-|Sec 13.2
+|Geometry of change: (I) Slope fields, (II) State space .
-|A12: 20, 21, 25, 26 (log. growth). A11: 2, A12: 16,17.
-|[http://www.educreations.com/lesson/view/geometry-of-change-i/23430270/?s=pB3DZB&ref=app],
-[http://www.educreations.com/lesson/view/geometry-of-change-ii/23430914/?s=T8tWAw&ref=app]
-|LEK
 |- class="OddWeek"
 |
 |Nov 11
-|Remembrance Day. University closed.
-|Sec 13.2
-|
 |
+|Remembrance Day. University closed.
+|- class="OddWeek"
 |
+|Nov 12
+|[http://www.educreations.com/lesson/view/logistic-equation/23431216/?s=2GkGkB&ref=app]
+|The Logistic equation (state space and slope field).
 |- class="OddWeek"
 |
 |Nov 12
+|[http://www.educreations.com/lesson/view/slope-field-for-a-differential-equation/14300653/?s=c6aBLN&ref=app]
 |The Logistic equation (state space and slope field).
-|Sec 13.2
-|A11: 24,25 (ss). A12: 18,23 (slope fields). A12: 24 (stability).
-|[http://www.educreations.com/lesson/view/logistic-equation/23431216/?s=2GkGkB&ref=app],[http://www.educreations.com/lesson/view/slope-field-for-a-differential-equation/14300653/?s=c6aBLN&ref=app]
-|LEK
 |- class="OddWeek"
 |
 |Nov 14
+|[http://www.educreations.com/lesson/view/disease-dynamics-i/23465001/?s=pJChZV&ref=app]
 |Disease dynamics
-|Sec 13.3
+|- class="OddWeek"
 |
-|[http://www.educreations.com/lesson/view/disease-dynamics-i/23465001/?s=pJChZV&ref=app],
+|Nov 14
-[http://www.educreations.com/lesson/view/disease-dynamics-ii/23465479/?s=EG7QeI&ref=app]
+|[http://www.educreations.com/lesson/view/disease-dynamics-ii/23465479/?s=EG7QeI&ref=app]
-|LEK
+|Disease dynamics
 |- class="NewWeek EvenWeek"
 |Week 12
 |Nov 17
-|Review of differential equations and/or complete above topics.
-|Chaps 11-13
-|
-|
 |
+|Review of differential equations and/or complete above topics.
 |- class="EvenWeek"
 |
 |Nov 19
+|EC
 |Introduction to Trigonometric Functions.
-|Sec 14.1-14.2
-|A9: 16,17,18,19. A10: 6,7,10.
-|
-|EC
 |- class="EvenWeek"
 |
 |Nov 21
+|[http://www.educreations.com/lesson/view/periodic-function/14693344/?s=kxJDte&ref=app] (LEK),EC
 |Trigonometric Functions and cyclic processes, phase, amplitude, etc. (fitting a sin or cos to a cyclic process), Inverse trig functions.
-|Sec 14.2-14.3
-|A9: 22, A10: 5, 12.
-|[http://www.educreations.com/lesson/view/periodic-function/14693344/?s=kxJDte&ref=app] (LEK, temporary)
-|EC
 |- class="NewWeek OddWeek"
 |Week 13
 |Nov 24
+|WM
 |Derivatives of trig functions, related rates examples.<br/><span class="emphasize">'''OSH 7 due!'''</span> (Section 105, due Tuesday.)
-|Sec 15.1-15.2
-|A10: 15,16, A11: 3 (trig deriv). A11: 5,6,7,10 (trig rel rate).
-|
-|WM
 |- class="OddWeek"
 |
 |Nov 26
+|[http://www.educreations.com/lesson/view/visual-angles/23504229/?s=0mhFFb&ref=app]
 |The Escape Response and trigonometric related rates.
-|Sec 15.3
-|A10: 8,9,13,14 (inv trig). A10: 18,19,20, A11: 1,9 (inv trig deriv)
-|[http://www.educreations.com/lesson/view/visual-angles/23504229/?s=0mhFFb&ref=app]
-|LEK
 |- class="OddWeek"
 |
 |Nov 28
-|Second order ODEs. Complete and/or review trig.
-|Sec 15.4
-|A10: 17 (2nd order ODE).
-|
 |
+|Second order ODEs. Complete and/or review trig.
 |}