SlideServe
Menu
Préférences
© SlideServe · v2026

rad

cweathers avatar
38 diapositives · 496 Views · Jan 04, 2020

Find: ω d. rad. s. damping data. machine. vertical. j. u j. oscillations. w = 250 [lb f ]. 0. 0.8 [in]. 2. 0.1 [in]. damper. 3 22 48 176. Find: ω d. rad. s. damping data. machine. vertical. j. u j. oscillations. w = 250 [lb f ]. 0. 0.8 [in]. 2. 0.1 [in]. damper.

rad - slide 1
01 / 38rad
1 / 17

Télécharger la présentation

rad
Une image / un lien ci-dessous est fourni (tel quel) pour télécharger la présentation

Politique de téléchargement : le contenu du site vous est fourni TEL QUEL pour votre information et votre usage personnel ; il ne peut être vendu, concédé sous licence ni partagé sur d’autres sites sans l’accord de son auteur.Le contenu vous est fourni TEL QUEL, pour votre information et votre usage personnel uniquement. Téléchargez la présentation en cliquant sur ce lien. Lors du téléchargement, si vous ne parvenez pas à télécharger une présentation, l’éditeur a peut-être supprimé le fichier de son serveur.Pendant le téléchargement, si vous ne parvenez pas à obtenir une présentation, le fichier a peut-être été supprimé par l’éditeur.

F I N

Plus de contenu associé

Transcription de la présentation
  1. Find:ωd rad s damping data machine vertical j uj oscillations w=250[lbf] 0 0.8[in] 2 0.1[in] damper • 3 • 22 • 48 • 176

  2. Find:ωd rad s damping data machine vertical j uj oscillations w=250[lbf] 0 0.8[in] 2 0.1[in] damper • 3 • 22 • 48 • 176

  3. Find:ωd rad s damping data machine vertical j uj oscillations w=250[lbf] 0 0.8[in] 2 0.1[in] damper • 3 • 22 • 48 • 176

  4. Find:ωd rad s damping data machine vertical j uj oscillations w=250[lbf] 0 0.8[in] 2 0.1[in] damper ωd=ωn* 1-ζ2 damped natural frequency

  5. Find:ωd rad s damping data machine vertical j uj oscillations w=250[lbf] 0 0.8[in] 2 0.1[in] damper ωd=ωn* 1-ζ2 damped undamped natural natural frequency frequency

  6. Find:ωd rad s damping data machine vertical j uj oscillations w=250[lbf] 0 0.8[in] 2 0.1[in] damper ωd=ωn* 1-ζ2 damping ratio damped undamped natural natural frequency frequency

  7. Find:ωd rad s damping data machine vertical j uj oscillations w=250[lbf] 0 0.8[in] 2 0.1[in] damper ωd=ωn* 1-ζ2 damping ratio damped undamped natural natural frequency frequency [rad/s] [rad/s]

  8. Find:ωd rad s damping data machine vertical j uj oscillations w=250[lbf] 0 0.8[in] 2 0.1[in] damper ωd=ωn* 1-ζ2 damping ratio damped undamped natural natural frequency frequency [rad/s] [rad/s]

  9. Find:ωd rad s ωd=ωn* 1-ζ2 machine w=250[lbf] undampednatural frequency damper k ωn= m damping data j uj 0 0.8[in] 2 0.1[in]

  10. Find:ωd rad s ωd=ωn* 1-ζ2 machine w=250[lbf] undampednatural frequency damper lbf k stiffness ωn= in m damping data j uj 0 0.8[in] 2 0.1[in]

  11. Find:ωd rad s ωd=ωn* 1-ζ2 machine w=250[lbf] undampednatural frequency damper lbf k stiffness ωn= in m lbf*s2 mass damping data in j uj 0 0.8[in] 2 0.1[in]

  12. Find:ωd rad s ωd=ωn* 1-ζ2 machine w=250[lbf] undampednatural frequency damper lbf k stiffness ωn= in m lbf*s2 mass damping data in j uj F k= 0 0.8[in] Δx 2 0.1[in]

  13. Find:ωd rad s ωd=ωn* 1-ζ2 machine w=250[lbf] undampednatural frequency damper lbf k stiffness ωn= in m lbf*s2 mass damping data in j uj F k= 0 0.8[in] Δx 2 0.1[in]

  14. Find:ωd rad s ωd=ωn* 1-ζ2 machine w=250[lbf] undampednatural frequency damper lbf k stiffness ωn= in m lbf*s2 mass damping data in j uj F k= 0 0.8[in] Δx 2 0.1[in]

  15. Find:ωd rad s ωd=ωn* 1-ζ2 machine w=250[lbf] undampednatural frequency damper lbf k stiffness ωn= in m lbf*s2 mass damping data in j uj F 250[lbf] lbf k= = =312.5 0 0.8[in] Δx in 0.8[in] 2 0.1[in]

  16. Find:ωd rad s ωd=ωn* 1-ζ2 machine w=250[lbf] undampednatural frequency damper lbf k 312.5 ωn= in m lbf*s2 mass damping data in j uj 0 0.8[in] 2 0.1[in]

  17. Find:ωd rad s ωd=ωn* 1-ζ2 machine w=250[lbf] undampednatural frequency damper lbf k 312.5 ωn= in m lbf*s2 mass damping data in j uj 0 0.8[in] 2 0.1[in]

  18. Find:ωd rad s ωd=ωn* 1-ζ2 machine w=250[lbf] undampednatural frequency damper lbf k 312.5 ωn= in m lbf*s2 mass damping data in j uj F force 0 0.8[in] m= a 2 0.1[in]

  19. Find:ωd rad s ωd=ωn* 1-ζ2 machine w=250[lbf] undampednatural frequency damper lbf k 312.5 ωn= in m lbf*s2 mass damping data in j uj F force 0 0.8[in] m= a acceleration 2 0.1[in]

  20. Find:ωd rad s ωd=ωn* 1-ζ2 machine w=250[lbf] undampednatural frequency damper lbf k 312.5 ωn= in m lbf*s2 mass damping data in j uj 250[lbf] F 0 0.8[in] m= = a 386[in/s2] 2 0.1[in]

  21. Find:ωd rad s ωd=ωn* 1-ζ2 machine w=250[lbf] undampednatural frequency damper lbf k 312.5 ωn= in m lbf*s2 mass damping data in uj i 250[lbf] F lbf*s2 0 0.8[in] m= = =0.648 a in 386[in/s2] 2 0.1[in]

  22. Find:ωd rad s ωd=ωn* 1-ζ2 machine w=250[lbf] undampednatural frequency damper lbf k 312.5 ωn= in m lbf*s2 0.648 damping data in j uj 0 0.8[in] 2 0.1[in]

  23. Find:ωd rad s ωd=ωn* 1-ζ2 machine w=250[lbf] undampednatural frequency damper lbf k 312.5 ωn= in m lbf*s2 0.648 damping data in j uj rad ωn=21.96 0 0.8[in] s 2 0.1[in]

  24. Find:ωd rad s ωd=ωn* 1-ζ2 machine w=250[lbf] rad 21.96 s damper damping data j uj 0 0.8[in] 2 0.1[in]

  25. Find:ωd rad s ωd=ωn* 1-ζ2 machine w=250[lbf] damping rad 21.96 ratio s damper damping data j uj 0 0.8[in] 2 0.1[in]

  26. Find:ωd rad s ωd=ωn* 1-ζ2 machine w=250[lbf] damping rad 21.96 ratio s damper damping data j uj 0 0.8[in] 2 0.1[in]

  27. Find:ωd rad s ωd=ωn* 1-ζ2 machine w=250[lbf] damping rad 21.96 ratio s damper damping data j uj 0 0.8[in] 2 0.1[in]

  28. Find:ωd rad s ωd=ωn* 1-ζ2 machine w=250[lbf] damping rad 21.96 ratio s damper damping data j uj 0 0.8[in] 2 0.1[in]

  29. Find:ωd rad s ωd=ωn* 1-ζ2 machine w=250[lbf] damping rad 21.96 ratio s damper 1 ui ζ= ln * damping data 2*π*j ui+j j uj 0 0.8[in] 2 0.1[in]

  30. Find:ωd rad s ωd=ωn* 1-ζ2 machine w=250[lbf] damping rad 21.96 ratio s damper 1 ui ζ= ln * damping data 2*π*j ui+j j uj oscillations 0 0.8[in] 2 0.1[in]

  31. Find:ωd rad s ωd=ωn* 1-ζ2 machine w=250[lbf] damping rad 21.96 ratio s damper 1 ui ζ= ln * damping data 2*π*j ui+j j uj maximum oscillations 0 0.8[in] displacement 2 0.1[in] from equilibrium

  32. Find:ωd rad s ωd=ωn* 1-ζ2 machine w=250[lbf] damping rad 21.96 ratio s damper 1 ui ζ= ln * damping data 2*π*j ui+j j uj maximum oscillations 0 0.8[in] displacement 2 0.1[in] from equilibrium

  33. Find:ωd rad s ωd=ωn* 1-ζ2 machine w=250[lbf] damping rad 21.96 ratio s damper 1 ui ζ= ln * damping data 2*π*j ui+j j uj ζ=0.165 0 0.8[in] 2 0.1[in]

  34. Find:ωd rad s ωd=ωn* 1-ζ2 machine w=250[lbf] 0.165 rad 21.96 s damper damping data j uj 0 0.8[in] 2 0.1[in]

  35. Find:ωd rad s ωd=ωn* 1-ζ2 machine w=250[lbf] 0.165 rad 21.96 s damper rad ωd=21.66 s damping data j uj 0 0.8[in] 2 0.1[in]

  36. Find:ωd rad s ωd=ωn* 1-ζ2 machine w=250[lbf] 0.165 rad 21.96 s damper • 3 • 22 • 48 • 176 rad ωd=21.66 s damping data j uj 0 0.8[in] 2 0.1[in]

  37. Find:ωd rad s ωd=ωn* 1-ζ2 machine w=250[lbf] 0.165 rad 21.96 s damper • 3 • 22 • 48 • 176 rad ωd=21.66 s damping data j uj AnswerB 0 0.8[in] 2 0.1[in]

  38. H*C σfinal ( ) ‘ ρcn= log V [ft3] W [lb] 1+e σinitial ‘ A W S d 20 ft 1 Index γclay=53.1[lb/ft3] Find: σ’vρc d = 30 feet (1+wc)*γw wc+(1/SG) σ’v = Σ φ γ Δ d ˚ Sand 10 ft γT=100 [lb/ft3] 100 [lb/ft3] φ=α1-α2 10 [ft] Clay = γsand dsand +γclay dclay 40 ft text wc = 37% ? Δh 20 [ft] τ [lb/ft2] (5[cm])2*π/4 φ c=0 400 1,400 σ3 Sand σ1