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1. Let S be the surface of the box enclosed by the planes = ±1, y = ±1, z = ±1. Approximate Js cos (x+2y+32) ds by using a Riemann sum as in Definition 1, taking the patches S₁, to be the squares that are the faces of the box S and the points P; to be the centers of the squares. Answer + -6.93

1. Let S be the surface of the box enclosed by the planes = ±1, y = ±1, z = ±1. Approximate Js cos (x+2y+32) ds by using a Riemann sum as in Definition 1, taking the patches S₁, to be the squares that are the faces of the box S and the points P; to be the centers of the squares. Answer + -6.93

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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I have the answer but dont know how to solve. Please help with Steps!! Answer = aprrox. -6.93 --calc 3--  

1. Let S be the surface of the box enclosed by the planes z = ±1, y = ±1, z = ±1. Approximate J₁ cos (x+2y+32) ds by using a Riemann sum as in Definition 1, taking the patches Si, to be the squares that are the faces of the box S and the points P; to be the centers of the squares. Answer + -6.93
Transcribed Image Text:1. Let S be the surface of the box enclosed by the planes z = ±1, y = ±1, z = ±1. Approximate J₁ cos (x+2y+32) ds by using a Riemann sum as in Definition 1, taking the patches Si, to be the squares that are the faces of the box S and the points P; to be the centers of the squares. Answer + -6.93
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