f. Finding the area of the shaded region in (e). g. Present the solid or revolution when the region obtained from in (d) is rotated about the Y-axis. h. Find the volume using either disk method or shell method. i. Present the solid or revolution when the region obtained from in (d) is rotated about the line x = -a. (You can decide for the positive value of "a". For example, if a = 2, then the line is x = -2). j. Find the volume.
f. Finding the area of the shaded region in (e). g. Present the solid or revolution when the region obtained from in (d) is rotated about the Y-axis. h. Find the volume using either disk method or shell method. i. Present the solid or revolution when the region obtained from in (d) is rotated about the line x = -a. (You can decide for the positive value of "a". For example, if a = 2, then the line is x = -2). j. Find the volume.
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
Related questions
Question
F e g h i j
Transcribed Image Text:This is the object
The dimensions of a classic 12-fluid-ounce
(355-milliliter) can of Coke is 2.60 inches (6.60
centimeters) in diameter by 4.83 inches (12.27
centimeters) in height.
Follow these instructions
a. Select and discuss an object found in your home (Member 1 & Member 2).
b. Present the selected object (1 from the 2 objects previously discussed in (a)).
C. Formulate the equation to be used (3rd degree equation).
d.
Plot the equation obtained in (c) in the XY plane.
e.
Shade the area bounded by the obtained equation in (c) and the Y-axis.
f. Finding the area of the shaded region in (e).
g.
Present the solid or revolution when the region obtained from in (d) is rotated
about the Y-axis.
h.
ORIGINAL TASTE
SINCE 1886
oca-Co
i.
j.
Find the volume using either disk method or shell method.
Present the solid or revolution when the region obtained from in (d) is rotated
about the line x = -a. (You can decide for the positive value of "a". For example,
if a = 2, then the line is x = -2).
Find the volume.
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