Timeline

Timeline

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	Monday	Wednesday		Friday	Week
September	19 No class	1 Introduction		3 11.1: Rectangular cordinates 11.2: Vectors 11.3: Dot products	1
	6 Holiday	8 11.4: Cross products 11.6: Planes		10 11.6: Planes 11.7: Quadric surfaces	2
	13 11.7: Quadric surfaces 11.1: Spheres and cylindrical surfaces	15 11.8: Cylindrical and spherical coordinates		17 11.8: Cylindrical and spherical coordinates 12.1: Vector-valued functions	3
	20 12.2: Calc of vec-val funcs 12.4: Tangents and normals	22 12.4: Tangents and normals 13.1: Functions of two or more variables		24 13.2: Limits and continuity	4
October	27 13.3: Partial derivatives	29 13.4: Differentiability		1 13.5: The chain rule	5
	4 13.6: Directional derivatives and gradients	6 13.7: Tangent planes and normal vectors		8 13.8: Maxima and minima	6
	11 Holiday	13 Review	Thursday 14th, 6-8 PM MIDTERM	15 13.9: Lagrange multipliers	7
	18 14.1: Double integrals	20 14.2: Double integrals over non-rectangular regions		22 14.3: Double integrals in polar coordinates	8
	25 14.3: Double integrals in polar coordinates	27 14.4: Surface area and parametric surfaces		29 14.4: Surface area and parametric surfaces	9
November	1 14.5: Triple integrals	3 14.6: Triple integrals in cylindrical/spherical coordinates		5 14.6: Triple integrals in cylindrical/spherical coordinates	10
	8 14.7: Change of variables (1) (2) - the Jacobian	10 15.1: Vector fields		12 15.1: Vector fields (Div) (Curl)	11
	15 12.3: Arc length 15.2: Line integrals (1) (2)	17 15.3: Conservative vector fields		19 15.4: Green's Theorem	12
	22 15.4: Green's Theorem	24 No class		26 Holiday	13
December	29 15.5: Surface integrals 15.6: Flux	1 15.7: The Divergence Theorem		3 15.8: Stokes' Theorem	14
	6 No class	8 No class		December 10, 2-5 PM FINAL EXAM	15