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h 107-Rumbos &=
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p; Fall
2009
Tentative Schedule of Lectures and
Examinations
Dat=
e
W =
; Sep 2 &=
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nbsp; Introduction:
The Fundamental Theorem of Calculus
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p;
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Sep 7 &=
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nbsp; n-dimensional Euclidean space
W =
; Sep 9 &=
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nbsp; Geometry
of Euclidean space
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p;
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Sep 14 =
span> &=
nbsp; Geometry
of Euclidean space (continued)
W =
; Sep 16 =
span> &=
nbsp; Functions
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p;
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Sep 21 =
span> &=
nbsp; Continuity
W =
; Sep 23 =
span> &=
nbsp; Compositions
of Continuous Functions
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p;
=
Sep 28 =
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nbsp; Review
W =
; Sep 30 =
span> &=
nbsp; Exam
1
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p;
=
Oct 5 &=
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nbsp; Definition
of differentiability
W =
; Oct 7 &=
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nbsp; The derivative map
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p;
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Oct 12 The derivative map (continued)
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; Oct 14 Suff=
icient
conditions for differentiability  =
;
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p;
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Oct 19 Fall Recess
W =
; Oct 21 The Chain Rule
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p;
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Oct 26 Revi=
ew
W =
; Oct 28 E=
xam
2 &n=
bsp;
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p;
=
Nov 2 Arc
length
W =
; Nov 4 &=
nbsp; Path
integrals
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p;
=
Nov 9 &=
nbsp; Line
integrals
W =
; Nov 11 D=
ifferential
forms
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p;
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Nov 16 D=
ifferential
forms (continued)
W =
; Nov 18 D=
ouble
integrals
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p;
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Nov 23 <=
span
class=3DGramE>The Fundamental Theorem of Calculus
W =
; Nov 25 P=
roblems
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p;
=
Nov 30 R=
eview
W =
; Dec 2 &=
nbsp; Exam
3 &n=
bsp;  =
;
M =
; Dec 7 &=
nbsp; Review
W &nbs=
p; Dec 9 &=
nbsp; Review
M =
; Dec 14 &=
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nbsp; Final
Examination