Derive the governing differential equation for each system with the chosen generalized coordinate. SEE THE IMAGE BELOW Answers: 1. GDE: (5/2) mx + (5/4) kx = 0 2. GDE: (7/48) mL e [note: theta symbol...

Answer 5.2 only. See the final answer at the image provided. Read carefully.Derive the governing differential equation for each<br>system with the chosen generalized coordinate.<br>SEE THE IMAGE BELOW<br>Answers:<br>1. GDE: (5/2) mx + (5/4) kx = 0<br>2. GDE: (7/48) mL e [note: theta symbol has two dots<br>above) + (3/8) cĽ O [ note: theta symbol has one dot<br>above] + 5 kLe = 0<br>

Extracted text: Derive the governing differential equation for each system with the chosen generalized coordinate. SEE THE IMAGE BELOW Answers: 1. GDE: (5/2) mx + (5/4) kx = 0 2. GDE: (7/48) mL e [note: theta symbol has two dots above) + (3/8) cĽ O [ note: theta symbol has one dot above] + 5 kLe = 0
m<br>2L<br>3<br>Slender rod<br>of mass m<br>2m<br>5.1.<br>The springs both have the coefficient of k<br>20<br>k<br>L<br>4<br>Slender bar of mass m<br>5.2.<br>/4<br>

Extracted text: m 2L 3 Slender rod of mass m 2m 5.1. The springs both have the coefficient of k 20 k L 4 Slender bar of mass m 5.2. /4

Jun 11, 2022
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