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MULTIPLE INTEGRALS

MULTIPLE INTEGRALS

15. MULTIPLE INTEGRALS. MULTIPLE INTEGRALS. 15.3 Double Integrals over General Regions. In this section, we will learn: How to use double integrals to find the areas of regions of different shapes. SINGLE INTEGRALS.

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1.63k views • 72 slides
MULTIPLE INTEGRALS

MULTIPLE INTEGRALS

15. MULTIPLE INTEGRALS. MULTIPLE INTEGRALS. 15.3 Double Integrals over General Regions. In this section, we will learn: How to use double integrals to find the areas of regions of different shapes. SINGLE INTEGRALS.

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976 views • 72 slides
Approximation Algorithms for MAX-MIN tiling

Approximation Algorithms for MAX-MIN tiling

Approximation Algorithms for MAX-MIN tiling. Authors Piotr Berman, Bhaskar DasGupta, S. Muthukrishman Published on Journal of Algorithms, 2003 Presented by Sera Kahruman. Outline. Definition Approximation algorithms Greedy Slice and Dice

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504 views • 28 slides
Multivariable Calculus

Multivariable Calculus

Multivariable Calculus. This presentation is not complete. So if viewing this, remember to keep checking this presentation for updates. Chapter 17. FUNCTION OF TWO OR MORE VARIABLES

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2.48k views • 14 slides
Ch 2.6: Exact Equations & Integrating Factors

Ch 2.6: Exact Equations & Integrating Factors

Ch 2.6: Exact Equations & Integrating Factors. Consider a first order ODE of the form Suppose there is a function ? such that and such that ? ( x,y ) = c defines y = ? ( x ) implicitly. Then and hence the original ODE becomes Thus ? ( x,y ) = c defines a solution implicitly.

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1.21k views • 10 slides
( a,c )

( a,c )

Suppose 0 ? f ( x,y ) ? M for all ( x,y ) in the following rectangular region R of the xy plane:. ( x 1 , d ). ( x 2 , d ). ( a,d ). ( b,d ). ( a , y 2 ). ( b , y 2 ). ( a , y 1 ). ( b , y 1 ). ( a,c ). ( b,c ). ( x 1 , c ). ( x 2 , c ).

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153 views • 4 slides

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