(Calculator allowed) Find the area of the surface formed by revolving about the 0 = given interval. Π 2 axis the following curve over the Π r=e110,0≤0≤ 2 (Hint: think about the surface area formula from Chapter 6 and write ds (the differential arc length) in polar coordinates) Select one: (e11π-22)π O a. 2√122 (e11. 485 O b. 2122 (e 22-11)π 485 О с. 2122 (e11-11)π 485 O d. 2122(e11-11)π ○ e. 243 2/122 (e11-22)π 727

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter7: Analytic Trigonometry
Section7.6: The Inverse Trigonometric Functions
Problem 74E
Question
(Calculator allowed)
Find the area of the surface formed by revolving about the 0 =
given interval.
Π
2
axis the following curve over the
Π
r=e110,0≤0≤
2
(Hint: think about the surface area formula from Chapter 6 and write ds (the differential arc length) in
polar coordinates)
Select one:
(e11π-22)π
O a. 2√122 (e11.
485
O b. 2122 (e
22-11)π
485
О с.
2122 (e11-11)π
485
O d. 2122(e11-11)π
○ e.
243
2/122 (e11-22)π
727
Transcribed Image Text:(Calculator allowed) Find the area of the surface formed by revolving about the 0 = given interval. Π 2 axis the following curve over the Π r=e110,0≤0≤ 2 (Hint: think about the surface area formula from Chapter 6 and write ds (the differential arc length) in polar coordinates) Select one: (e11π-22)π O a. 2√122 (e11. 485 O b. 2122 (e 22-11)π 485 О с. 2122 (e11-11)π 485 O d. 2122(e11-11)π ○ e. 243 2/122 (e11-22)π 727
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