Shaft 2: inertia 12. Shaft 1: inertia I₁ Vm 01 Motor 0 Load Shaft 3: inertia 13 Feedback pot 0β‚‚= 1/1/20₁ 9=10β‚‚ i. ii. D

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answerhappygod
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Shaft 2: inertia 12. Shaft 1: inertia I₁ Vm 01 Motor 0 Load Shaft 3: inertia 13 Feedback pot 0β‚‚= 1/1/20₁ 9=10β‚‚ i. ii. D

Post by answerhappygod »

Shaft 2 Inertia 12 Shaft 1 Inertia I Vm 01 Motor 0 Load Shaft 3 Inertia 13 Feedback Pot 0 1 1 20 9 10 I Ii D 1
Shaft 2 Inertia 12 Shaft 1 Inertia I Vm 01 Motor 0 Load Shaft 3 Inertia 13 Feedback Pot 0 1 1 20 9 10 I Ii D 1 (58.36 KiB) Viewed 22 times
Shaft 2 Inertia 12 Shaft 1 Inertia I Vm 01 Motor 0 Load Shaft 3 Inertia 13 Feedback Pot 0 1 1 20 9 10 I Ii D 2
Shaft 2 Inertia 12 Shaft 1 Inertia I Vm 01 Motor 0 Load Shaft 3 Inertia 13 Feedback Pot 0 1 1 20 9 10 I Ii D 2 (34.52 KiB) Viewed 22 times
parameters: π‘…π‘Ž = 0.3 Ξ©/// 𝐽J1 = 0.01 π‘˜π‘”. π‘š2 /// J2 = 5 Γ— 10βˆ’4
π‘˜π‘”. π‘š2 /// J3 = 0.2 π‘˜π‘”. π‘š2 /// K𝑑 = 0.6 N. m/A /// Kπ‘π‘œπ‘‘ = 2
𝑉olt/rad.
please answer these two questions. thank you.
Shaft 2: inertia 12. Shaft 1: inertia I₁ Vm 01 Motor 0 Load Shaft 3: inertia 13 Feedback pot 0β‚‚= 1/1/20₁ 9=10β‚‚
i. ii. Draw a detailed block diagram for the whole system. Assume that the armature inductance, La, is small compared to the armature resistance, i.e. La = 0 carry out the modelling of the system using differential equations and find the transfer function T(s) == of 0₁ the open loop and then the closed loop system.
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