[2] e. The bell from Question 3 is struck by an external ringer as shown in the photo below. The surface of the bell is described by the equation f(x, y) = 16 - x² - y². The bell must be struck in a direction exactly perpendicular to its surface. The bell is mounted in a square-sectioned clock tower such that its apex is located at the point (0,0,16). The structural elements of the tower are such that the beam can only be mounted such that its long axis goes through the point (2,2,8). What is the equation of the long axis of the beam? Assume the beam only translates along its long axis - neglect any swing due to the ropes that suspend it.

Intermediate Algebra
10th Edition
ISBN:9781285195728
Author:Jerome E. Kaufmann, Karen L. Schwitters
Publisher:Jerome E. Kaufmann, Karen L. Schwitters
Chapter8: Conic Sections
Section8.2: More Parabolas And Some Circles
Problem 63.1PS
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[2] e. The bell from Question 3 is struck by an external ringer as shown in the photo below. The
surface of the bell is described by the equation f(x, y) = 16 – x² - y². The bell must be struck in
a direction exactly perpendicular to its surface. The bell is mounted in a square-sectioned clock
tower such that its apex is located at the point (0,0,16). The structural elements of the tower are
such that the beam can only be mounted such that its long axis goes through the point (2,2,8).
What is the equation of the long axis of the beam? Assume the beam only translates along its
long axis - neglect any swing due to the ropes that suspend it.
42567
77
"(c) Tomo. Yun (www.yunphoto.net/en/)"
Transcribed Image Text:[2] e. The bell from Question 3 is struck by an external ringer as shown in the photo below. The surface of the bell is described by the equation f(x, y) = 16 – x² - y². The bell must be struck in a direction exactly perpendicular to its surface. The bell is mounted in a square-sectioned clock tower such that its apex is located at the point (0,0,16). The structural elements of the tower are such that the beam can only be mounted such that its long axis goes through the point (2,2,8). What is the equation of the long axis of the beam? Assume the beam only translates along its long axis - neglect any swing due to the ropes that suspend it. 42567 77 "(c) Tomo. Yun (www.yunphoto.net/en/)"
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