1. The absolute acceleration vector of mass m is given a = (Lösin@ + 2Ló cos 0)sz + (Lỡ – Lở cos0 sin 0) s3 - (Lö + L (ósin e)) s1 Figure 1: Spherical pendulum. Task 1: Using Newton's second law, derive the governing equations of motion for the pen- dulum. Assume no friction at the hinge point, C, and assume that the only external force is
1. The absolute acceleration vector of mass m is given a = (Lösin@ + 2Ló cos 0)sz + (Lỡ – Lở cos0 sin 0) s3 - (Lö + L (ósin e)) s1 Figure 1: Spherical pendulum. Task 1: Using Newton's second law, derive the governing equations of motion for the pen- dulum. Assume no friction at the hinge point, C, and assume that the only external force is
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al = (Lö sin0 + 2Lð cos 0)82 + (Lö – Lộ? cos 0 sin 0) s3- (Lô? +L
COS
Figure 1: Spherical pendulum.
Task 1: Using Newton's second law, derive the governing equations of motion for the pen-
dulum. Assume no friction at the hinge point, C, and assume that the only external force is
gravity."
Transcribed Image Text:1. The absolute acceleration vector of mass m is given
al = (Lö sin0 + 2Lð cos 0)82 + (Lö – Lộ? cos 0 sin 0) s3- (Lô? +L
COS
Figure 1: Spherical pendulum.
Task 1: Using Newton's second law, derive the governing equations of motion for the pen-
dulum. Assume no friction at the hinge point, C, and assume that the only external force is
gravity.
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