SS g(r, 1. The first problem is about this integral: 9(7,0) dA = (r.) dA-cos (6) dr de cos(0) π/4 0 2 (a) Sketch and shade the region D on the axes here. 4 ม -4-3-2-1 3 2 1 I 1 2 3 4 -1 -2 -3 -4 (b) Write equations using polar coordinates for all curves/lines that form the boundaries of region D: (c) Write equations using Cartesian coordinates for all curves/lines that form the boundaries of region D: (d) Write an equivalent iterated integral using Cartesian coordinates. Choose your order of integration wisely. Be precise with your bounds for x and y (You do not need to evaluate this integral.) y.

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter11: Topics From Analytic Geometry
Section11.5: Polar Coordinates
Problem 90E
Question

Can I please get help on A-D? I think I have an idea and I know you usually only answer 3 parts, but these are all tied together. 

SS
g(r,
1. The first problem is about this integral: 9(7,0) dA =
(r.) dA-cos (6) dr de
cos(0)
π/4 0
2
(a) Sketch and shade the region D on the axes here.
4
ม
-4-3-2-1
3
2
1
I
1
2
3
4
-1
-2
-3
-4
(b) Write equations using polar coordinates for all curves/lines that form the boundaries of region D:
(c) Write equations using Cartesian coordinates for all curves/lines that form the boundaries of region D:
(d) Write an equivalent iterated integral using Cartesian coordinates.
Choose your order of integration wisely. Be precise with your bounds for x and y
(You do not need to evaluate this integral.)
y.
Transcribed Image Text:SS g(r, 1. The first problem is about this integral: 9(7,0) dA = (r.) dA-cos (6) dr de cos(0) π/4 0 2 (a) Sketch and shade the region D on the axes here. 4 ม -4-3-2-1 3 2 1 I 1 2 3 4 -1 -2 -3 -4 (b) Write equations using polar coordinates for all curves/lines that form the boundaries of region D: (c) Write equations using Cartesian coordinates for all curves/lines that form the boundaries of region D: (d) Write an equivalent iterated integral using Cartesian coordinates. Choose your order of integration wisely. Be precise with your bounds for x and y (You do not need to evaluate this integral.) y.
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