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Class Notes for MATH 2007 at Carleton University

CARLETONMATH 2007Steve DesjardinsWinter

MATH 2007 Lecture 7: Math 2007 - chapter 10.3

OC8214926 Page
26 Feb 2016
42
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CARLETONMATH 2007Steve DesjardinsWinter

MATH 2007 Lecture 10: trig identities

OC3532381 Page
16 Apr 2016
15
Trigonometric identities: reciprocal identities, power-reducing/half angle for- sin u = tan u = csc u = 1 sin u cos u = cot u = sec u = 1 cos u: pythag
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CARLETONMATH 2007Steve DesjardinsWinter

MATH 2007 Lecture 8: chapter 10.4

OC8214926 Page
21 Mar 2016
41
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CARLETONMATH 2007Sam MelkonianFall

MATH 2007 Lecture 10: 5.5) The Substition rule

OC26346221 Page
17 Dec 2018
0
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CARLETONMATH 2007Sam MelkonianFall

MATH 2007 Lecture 19: 11.10) Taylor and Maclaurin Series

OC26346226 Page
17 Dec 2018
0
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CARLETONMATH 2007Sam MelkonianFall

MATH 2007 Lecture 12: 11.2) Series

OC26346224 Page
17 Dec 2018
0
Ss aceaztaz sequence and form a new sequence called the nth partial su that then we say of the series the series converges otherwise. If exists then 5
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CARLETONMATH 2007Sam MelkonianFall

MATH 2007 Lecture 5: 10.2) Calculus with Parametric Curves

OC26346227 Page
17 Dec 2018
0
For x y the y ccx has slope dangers f x date to the curve air in point the the slope or. 2 42 1 0 curve dehmut dy fleecy 20 is dadjobbed differentronah
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CARLETONMATH 2007Sam MelkonianFall

MATH 2007 Lecture 2: 7.4) Integration of Rational Functions by Partial Fractions

OC26346225 Page
17 Dec 2018
0
21 but we cannot evaluate fl xx23xt2 express the rhs txifa as xfttba. If qe factors into destruct linear then the patent archi aux16k is. Pa zaa 1 taff
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CARLETONMATH 2007Sam MelkonianFall

MATH 2007 Lecture 18: 11.9) Representation of Functions as Power Series

OC26346223 Page
17 Dec 2018
0
Ioxa converges be can to represented for by. 1 1 1 thus pro the about a z the fur geometric sires express gg as must hire and arel r and i focncx z. Ia
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CARLETONMATH 2007Sam MelkonianFall

MATH 2007 Lecture 6: Solutions Test 1 MATH2007 Summer 2017

OC2661233 Page
5 Feb 2018
0
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