frwmed whon ffx)– 2. A-z between -1 and 0 is rotated . d the mpute the surface area of example 9.10.2 by rotating f(z) - V around t he z-axis. mpute the area of the surface formed when f(x)= between 1 and 3 is rotated around z-axis. te the f the sufan f luha fíz) = 2+ cosh(z) betwoen 0 and 1 is rotated sider the surf sha manh of flm)- und the r-axis. KLion 9.7 aw Enat Gabriel' vume, Stiow that Gabriei s HGER HE u ide ing this circle

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter8: Applications Of Trigonometry
Section8.3: Vectors
Problem 60E
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NOTE: answer only 2 and 3.
Activity:
frmel when ff.
1 Co une Bre
d the
between -1 and 0 is rotated
2. Compute the surface area of example 9.10.2 by rotating f(x) V around the z-axis.
3. Compute the area of the surface formed when f(a) between 1 and 3 is rotated around
the z-axis. >
4 Camnta the
eľan f lwha fir) = 2+ cosh(zr) between 0 and I is rotated
5. Consider the surfa
the anh of ffa -"
und the z-axis.
we saw Lhat Gabriel
Iue, tHow that Gabriei s IGER HIHARERERRN
area.
6. Consid
ing this circle
ab
Transcribed Image Text:Activity: frmel when ff. 1 Co une Bre d the between -1 and 0 is rotated 2. Compute the surface area of example 9.10.2 by rotating f(x) V around the z-axis. 3. Compute the area of the surface formed when f(a) between 1 and 3 is rotated around the z-axis. > 4 Camnta the eľan f lwha fir) = 2+ cosh(zr) between 0 and I is rotated 5. Consider the surfa the anh of ffa -" und the z-axis. we saw Lhat Gabriel Iue, tHow that Gabriei s IGER HIHARERERRN area. 6. Consid ing this circle ab
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