- Can You Change The Question Values As You Wish And Solve Them Again With Matlab Simulink 1 (176.16 KiB) Viewed 55 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?
Kikre saml Model Değerlen m1- (kg) m2= 3 (kg) k1= 1000 k2= 2000 (Nm) c1= 5 (Ns/m) c2= 5 (N/W) x₂ m₂ k₂10₂ m₁ 1x₁ x2.0 -100 -0.2 0 x1_0- 100 Add Zaman (1) x1 (m) Zaman (s) k₂ k₂ Çözüm kte Animasyon m₂ m₂ m₂ m₂ Hu Yavas m₁=5 kg, m₂=3 kg, k₁=1000 N/m, k₂=2000 N/m, c₁=5 Ns/m, c₂=5 Ns/m 10 5 3000 2000 团 + 1₂ -X₂ 5 5 5 2000 € + X₁ 3 3 3 =-2+-600x₁ +400x₂ 1.6667-1.6667 +666.6667x, -666.6667x₂ -x1 ED A 0.1 000 00074 Gain7 0.05 x₁ (t = 0) = 0.1m -0.05 Gaine x1 0.15 Time offset: 0 Gain1 x₂ (t=0)=-0.1m PAGE 0.15 Daing 0.1 0.05 www 0 -0.05 05 Add1 wwww x200 wwwwwww aind Integrator tson 17 42 Oain4 7X24 Integrator2 67% Oain www = Mm Gain2 Analiz Suresi 1.6667 Givral (2010) x2 (m) 0 www. 0.2 0 Zaman (s) x1 (m) -0.2 0.2 Zaman (s) Integrator 4004 Gain Integrator 600.6667 Gain3 m₁+(c +c₂-c₂ + (k₁ +k₂)x₁ −k₂x₂ = 0 m₂ −₂+₂ −k₂x₁ +k₂x₂ = 0 C₁ + C₂ k₁ +k₂ k -X₁ + -X2 m₁ m₁ m₁ 欧 5 3 3 ·X₁ + C₂ + - m₁ - + 2000 3 -0.1 V -0.05 -0.1 Time offset: -0.15 -0.2 Time offset 0 4900 0.15 0.1 0.05 ol -0.05 -0.1 -0.15 0.5 Time offset. 0 x1 400 D 0.1 0.05 Mu Мими 0 0.5 0 X₁ AR 1.5 DX X
Kikre saml Model Değerlen m1- (kg) m2= 3 (kg) k1= 1000 k2= 2000 (Nm) c1= 5 (Ns/m) c2= 5 (N/W) x₂ m₂ k₂10₂ m₁ 1x₁ x2.0 -100 -0.2 0 x1_0- 100 Add Zaman (1) x1 (m) Zaman (s) k₂ k₂ Çözüm kte Animasyon m₂ m₂ m₂ m₂ Hu Yavas m₁=5 kg, m₂=3 kg, k₁=1000 N/m, k₂=2000 N/m, c₁=5 Ns/m, c₂=5 Ns/m 10 5 3000 2000 团 + 1₂ -X₂ 5 5 5 2000 € + X₁ 3 3 3 =-2+-600x₁ +400x₂ 1.6667-1.6667 +666.6667x, -666.6667x₂ -x1 ED A 0.1 000 00074 Gain7 0.05 x₁ (t = 0) = 0.1m -0.05 Gaine x1 0.15 Time offset: 0 Gain1 x₂ (t=0)=-0.1m PAGE 0.15 Daing 0.1 0.05 www 0 -0.05 05 Add1 wwww x200 wwwwwww aind Integrator tson 17 42 Oain4 7X24 Integrator2 67% Oain www = Mm Gain2 Analiz Suresi 1.6667 Givral (2010) x2 (m) 0 www. 0.2 0 Zaman (s) x1 (m) -0.2 0.2 Zaman (s) Integrator 4004 Gain Integrator 600.6667 Gain3 m₁+(c +c₂-c₂ + (k₁ +k₂)x₁ −k₂x₂ = 0 m₂ −₂+₂ −k₂x₁ +k₂x₂ = 0 C₁ + C₂ k₁ +k₂ k -X₁ + -X2 m₁ m₁ m₁ 欧 5 3 3 ·X₁ + C₂ + - m₁ - + 2000 3 -0.1 V -0.05 -0.1 Time offset: -0.15 -0.2 Time offset 0 4900 0.15 0.1 0.05 ol -0.05 -0.1 -0.15 0.5 Time offset. 0 x1 400 D 0.1 0.05 Mu Мими 0 0.5 0 X₁ AR 1.5 DX X