Q.2For the system shown;a- Derive the equations of motionusing Lagrange method (use theLagrangian).b- Determine the natural frequencies.c- Find and plot the mode shapes.d- What is type of coupling?m₁my. Jo

To Find: A. The equation of motion using Lagrangian B.Natural Frequancy…

Answered: Q.2 For the system shown; a- Derive the…

Elements Of Electromagnetics

7th Edition

ISBN:9780190698614

Author:Sadiku, Matthew N. O.

Publisher:Sadiku, Matthew N. O.

ChapterMA: Math Assessment

Section: Chapter Questions

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diagram, F, is the input force exerted on the cart by the voltage applied to the motor, m, is the mass of the cart. The encoder is used to keep track of the position of the cart on the track. Cart Encoder Mater March 7, 2023 Track X Figure 5: Free body diagram of the cart (ignoring friction) Using Figure 5 and basic Newtonian dynamics you can derive the equations governing the system. 3.3 Motor Dynamics The input to your system is actually a voltage to the cart's motor. Thus, you need to derive the dynamics of the system that converts the input voltage to the foren exertal on the cart. These are the dynamics of the motor. Figure 6 shows a diagram of the electrical components of the motor. Figure 6: Clasic armature circuit of a standard DC motor For this derivation of the motor dynamics we assume the following: • We disregard the motor inductance: IR, so we can use the approximation 0. • Perfect efficiency of the motor and gearbox: -- 1. The torque generated by the motor is proportional…
c and d
Slider C D d A link (AB) = 500 mm link (BC) T 42 mm link (CD) = 2 For the mechanism Shown above... Analytically using vector loop, determine the angular position. af point (D) ?
please please i want solution
For the mechanism shown below, use the graphical position analysis to specify the value(s) of 02 when the linear speed of link 6 is zero. The parameters of each link length is: L2 = 3 cm, L3 =10 cm (O₂B), L5 = 4 cm, L σ₂³ = 5 cm. ////////////////// 5 B 4 0₂ 2 3 A₂ on 2 and 4 A3 on 3 10.5 cm
THIS IS A DYNAMICS SUBJECTSHOW COMPLETE AND CLEAR SOLUTION WITH DIAGRAM
Derive the governing differential equation for each system with the chosen generalized coordinate. SEE THE IMAGE BELOW Answers: 1. GDE: (5/2) mẍ + (5/4) kx = 0 2. GDE: (7/48) mL² ϴ [note: theta symbol has two dots above) + (3/8) cL² ϴ [ note: theta symbol has one dot above] + 5 kL² ϴ = 0
Q3: Drive the Euler's equation of motion.

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Q.2 For the system shown; a- Derive the equations of motion using Lagrange method (use the Lagrangian). b- Determine the natural frequencies. c- Find and plot the mode shapes. d- What is type of coupling? m₁ my. Jo