b) y- f x* 6(x, y)dA = f, *dxdy 12 Multiple integral (1,1) zy-y = H dy =(2y– y*) - y*ldy =(By* – 12y* + 6y* - y* - y*)dy =(8y* - 12y* + 6ys - 2y) dy -C4y - 6y* + 3y-y*)dy 3x11 H.W. Find I. ly. R, and Ry Integranon m Polar Coordinates To find the integral of a function f(x, y) over a region R, the region is divided into rectangles when we work with polar coordinates (r,e), it is natural to divide R into "polar rectangles".
b) y- f x* 6(x, y)dA = f, *dxdy 12 Multiple integral (1,1) zy-y = H dy =(2y– y*) - y*ldy =(By* – 12y* + 6y* - y* - y*)dy =(8y* - 12y* + 6ys - 2y) dy -C4y - 6y* + 3y-y*)dy 3x11 H.W. Find I. ly. R, and Ry Integranon m Polar Coordinates To find the integral of a function f(x, y) over a region R, the region is divided into rectangles when we work with polar coordinates (r,e), it is natural to divide R into "polar rectangles".
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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