- Can You Change The Question Values As You Wish And Solve Them Again With Matlab Simulink 1 (181.94 KiB) Viewed 27 times
Can you change the question values as you wish and solve them again with matlab simulink?
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answerhappygod
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Can you change the question values as you wish and solve them again with matlab simulink?
Can you change the question values as you wish and solve them again with matlab simulink?
kikäte Sistemi Model Değerleri 5 (kg) 3 k1= 1000 (N) k2 2000 (Nm) c1= 5 (N/m) 5 (Ns/m) Tx₂ m₂ HIc₂ m₁ Tx₁ Analiz Süresi • x2 (m) Zaman (s) Zaman (s) C₂ k₂ K₂ Çözüm + -X₁ k₁ He Animasyon m₂ m₂ m₂ m₂ Huh Yaves m₁=5 kg, m₂=3 kg, k₁=1000 N/m, k₂=2000 N/m, c₁=5 Ns/m, c₂=5 Ns/m 10 2000 1 + = {₂ 3000 5 X2 5 5 2000 2000 KI = $₂+ -X₁ X₂ 3 3 -2+₂-600x₁ +400x₂ 1.6667-1.6667 +666.6667x, -666.6667x₂ x1 41 2P3TKEA有 01. 600.00074 Gain7 x₁ (t=0) = 0.1m O Gaine x1 Gain X₂ (t = 0) = -0.1m 4 x2 Gaing -0.2 x2_0= -100 x1_0- 100 Add Add1 xidd x2dd wwwwww wwwwwww 1.0007 0 • Mum 0.2 0 -0.2 0.2 Gaine 1 sxld Integrator Gain Integrator2 tson= Gain 2d 42 nives Keral poter X 1.0007 Oain2 mm Integratert Oain5 Integrator3 Qain x2 (m) Zaman (s) x1 (m) Zaman (s) m₁+(c₁ +c₂) - c₂ + (k₁ +k₂ )x₁ −k₂X₂ = 0 m₂-c₂+c₂-k₂x₁ +k₂x₂ = 0 3 c₁ + 0₂ k₂ C₂ k₁ +k₂ +· m₁ m₁ m₁ 3 3 X₁ + -x2 0.15 0.1 0.05 -0.05 -0.1 -0.15 0. "O Time offset. 0 x1 408 0.1 0.05 -0.05 Time offset: OH 0.05 0 -0.05 Time offset: 0 x2 0.15 01 0.05 0 -0.05 01. 0.15 02 Time offset: 0 05 mm 0.5 0 - DOD mmm 05 Mmmm 05 ARE -X1 FE + X2 m₁ X
kikäte Sistemi Model Değerleri 5 (kg) 3 k1= 1000 (N) k2 2000 (Nm) c1= 5 (N/m) 5 (Ns/m) Tx₂ m₂ HIc₂ m₁ Tx₁ Analiz Süresi • x2 (m) Zaman (s) Zaman (s) C₂ k₂ K₂ Çözüm + -X₁ k₁ He Animasyon m₂ m₂ m₂ m₂ Huh Yaves m₁=5 kg, m₂=3 kg, k₁=1000 N/m, k₂=2000 N/m, c₁=5 Ns/m, c₂=5 Ns/m 10 2000 1 + = {₂ 3000 5 X2 5 5 2000 2000 KI = $₂+ -X₁ X₂ 3 3 -2+₂-600x₁ +400x₂ 1.6667-1.6667 +666.6667x, -666.6667x₂ x1 41 2P3TKEA有 01. 600.00074 Gain7 x₁ (t=0) = 0.1m O Gaine x1 Gain X₂ (t = 0) = -0.1m 4 x2 Gaing -0.2 x2_0= -100 x1_0- 100 Add Add1 xidd x2dd wwwwww wwwwwww 1.0007 0 • Mum 0.2 0 -0.2 0.2 Gaine 1 sxld Integrator Gain Integrator2 tson= Gain 2d 42 nives Keral poter X 1.0007 Oain2 mm Integratert Oain5 Integrator3 Qain x2 (m) Zaman (s) x1 (m) Zaman (s) m₁+(c₁ +c₂) - c₂ + (k₁ +k₂ )x₁ −k₂X₂ = 0 m₂-c₂+c₂-k₂x₁ +k₂x₂ = 0 3 c₁ + 0₂ k₂ C₂ k₁ +k₂ +· m₁ m₁ m₁ 3 3 X₁ + -x2 0.15 0.1 0.05 -0.05 -0.1 -0.15 0. "O Time offset. 0 x1 408 0.1 0.05 -0.05 Time offset: OH 0.05 0 -0.05 Time offset: 0 x2 0.15 01 0.05 0 -0.05 01. 0.15 02 Time offset: 0 05 mm 0.5 0 - DOD mmm 05 Mmmm 05 ARE -X1 FE + X2 m₁ X