# Class Notes for L24 Math 233 at Washington University in St. Louis (WUSTL)

WUSTLL24 Math 233ShareshianFall

## L24 Math 233 Lecture 33: Math 233 - Lecture 33 - Spherical Coordinates & Exam 3 Review

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13 Nov 2018
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WUSTLL24 Math 233ShareshianFall

## L24 Math 233 Lecture 34: Math 233 - Lecture 34 - Vector Field & Exam 3 Review

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13 Nov 2018
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WUSTLL24 Math 233ShareshianFall

## L24 Math 233 Lecture 32: Math 233 - Lecture 32 - Triple Integrals

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8 Nov 2018
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WUSTLL24 Math 233ShareshianFall

## L24 Math 233 Lecture 31: Math 233 - Lecture 31 - HW9 Problems

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5 Nov 2018
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WUSTLL24 Math 233ShareshianFall

## L24 Math 233 Lecture 29: Math 233 - Lecture 29 - Surface Area

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1 Nov 2018
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WUSTLL24 Math 233ShareshianFall

## L24 Math 233 Lecture 30: Math 233 - Lecture 30 - Change of Variables

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2 Nov 2018
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WUSTLL24 Math 233ShareshianFall

## L24 Math 233 Lecture 30: Math 233 - Lecture 30 - Change of Variables

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2 Nov 2018
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WUSTLL24 Math 233ShareshianFall

## L24 Math 233 Lecture 29: Math 233 - Lecture 29 - Surface Area

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1 Nov 2018
0
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WUSTLL24 Math 233ShareshianFall

## L24 Math 233 Lecture 34: Math 233 - Lecture 34 - Vector Field & Exam 3 Review

OC25445453 Page
13 Nov 2018
0
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WUSTLL24 Math 233ShareshianFall

## L24 Math 233 Lecture 33: Math 233 - Lecture 33 - Spherical Coordinates & Exam 3 Review

OC25445454 Page
13 Nov 2018
0
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WUSTLL24 Math 233ShareshianFall

## L24 Math 233 Lecture 32: Math 233 - Lecture 32 - Triple Integrals

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8 Nov 2018
0
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WUSTLL24 Math 233ShareshianFall

## L24 Math 233 Lecture Notes - Lecture 27: Cartesian Coordinate System, Polar Coordinate System, Polar Regions Of Earth

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26 Oct 2018
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Math 233 lecture 27 double integrals in polar coordinates. D 0: d can be rectangles or areas bounded by two curves. Polar coordinates: we know in polar
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WUSTLL24 Math 233ShareshianFall

## L24 Math 233 Lecture Notes - Lecture 18: Directional Derivative, Differentiable Function, Unit Vector

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6 Oct 2018
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WUSTLL24 Math 233ShareshianFall

## L24 Math 233 Lecture 26: Math 233 – Lecture 26 – Double Integrals

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24 Oct 2018
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Math 233 lecture 26 double integrals. Fubini"s theorem if f is continuous on the rectangle r = [a,b] [c,d], then. A b c f(x,y) dxdy = 0 d f(x,y) dydx =
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WUSTLL24 Math 233ShareshianFall

## L24 Math 233 Lecture Notes - Lecture 25: Multiple Integral

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22 Oct 2018
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WUSTLL24 Math 233ShareshianFall

## L24 Math 233 Lecture Notes - Lecture 23: 32X, Level Set

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18 Oct 2018
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Math 233 lecture 23 extreme values. {(x,y) | x2+y2<1}: not closed, missing its entire boundary. {(x,y) | x2+y2 1, but (x,y) (1,0)}: not closed, missing
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WUSTLL24 Math 233ShareshianFall

## L24 Math 233 Lecture 31: Math 233 - Lecture 31 - HW9 Problems

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5 Nov 2018
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WUSTLL24 Math 233ShareshianFall

## L24 Math 233 Lecture Notes - Lecture 24: Level Set, Minimax

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19 Oct 2018
0
Math 233 lecture 24 applying lagrange"s idea. Lagrange"s idea (recap: minimize or maximize f(x,y) subject to constraint g(x,y) = k, draw curve g(x,y) =
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