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The airfoil section below is extracted from Meirovitch book Figure 5.24 (associated with problem 5.5). Gravity is included. Assume small motions: the airfoil does not displace in the horizontal direction, and the springs only move vertically. Let the airfoil have total mass m and mass moment of inertia Ic about center of mass C. ki k2 e FIGURE 5.24 Airfoil section supported by springs

The airfoil section below is extracted from Meirovitch book Figure 5.24 (associated with problem 5.5). Gravity is included. Assume small motions: the airfoil does not displace in the horizontal direction, and the springs only move vertically. Let the airfoil have total mass m and mass moment of inertia Ic about center of mass C. ki k2 e FIGURE 5.24 Airfoil section supported by springs

Elements Of Electromagnetics
Elements Of Electromagnetics
7th Edition
ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
ChapterMA: Math Assessment
Section: Chapter Questions
Problem 1.1MA
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problem 5.5). Gravity is included. Assume small motions: the airfoil does not displace in the horizontal direction, and the springs only move vertically. Let the airfoil have total The airfoil section below is extracted from Meirovitch book Figure 5.24 (associated with mass m and mass moment of inertia Ic about center of mass C. ki k2 e FIGURE 5.24 Airfoil section supported by springs
Transcribed Image Text:problem 5.5). Gravity is included. Assume small motions: the airfoil does not displace in the horizontal direction, and the springs only move vertically. Let the airfoil have total The airfoil section below is extracted from Meirovitch book Figure 5.24 (associated with mass m and mass moment of inertia Ic about center of mass C. ki k2 e FIGURE 5.24 Airfoil section supported by springs
For the systems in questions 2-4, (a) identify the number of DOFS, (b) define your generalized coordinate(s), and (c) find the equation(s) of motion using Lagrange's equation(s):
Transcribed Image Text:For the systems in questions 2-4, (a) identify the number of DOFS, (b) define your generalized coordinate(s), and (c) find the equation(s) of motion using Lagrange's equation(s):
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