Write the differential equations for thesuspension in Figm₁Road surfaceInertial reference-○ b(ÿ − x) + kw (y − x) − ks(x − r) = m₁x-ks(y-x)-by-x) = m₂yb(y - x) + ks (y − x) − kw (x −r) = m₁x-ks(y-x) - b(ỳ − x) = m₂ÿ-kç(ỳ − x) + b(y − x) − kw(x − r) = m₁*-b(y-x) - ks(ỳ − x) = m₂ÿb(y − x) + ks (y − x) − kw (x −r) = m₂ÿ-ks(y-x) - b(ỳ − x) = m₁x

Given the suspension system. Required: Equations of motion .

Write the differential equations for the suspension in Fig m₂ m₁ Road surface Inertial reference - ○ by − x) + kw (y − x) − ks(x − r) = m₁x -ks(y-x) - b(y - x) = m₂ÿ b(y-x)+ks(y-x) - kw(x-r) = m₁* -ks(y-x)-b(y-x) = m₂ÿ ks (y-x)+ b(y-x) - kw(x-r) = m₁x -b(y-x) - ks(ỳ − x) = m₂ÿ b(y-x)+ks(y - x) - kw (x-r) = m₂ÿ -kç(y − x) — b(ỳ − x) = m₁x

Write the differential equations for the suspension in Fig m₂ m₁ Road surface Inertial reference - ○ by − x) + kw (y − x) − ks(x − r) = m₁x -ks(y-x) - b(y - x) = m₂ÿ b(y-x)+ks(y-x) - kw(x-r) = m₁* -ks(y-x)-b(y-x) = m₂ÿ ks (y-x)+ b(y-x) - kw(x-r) = m₁x -b(y-x) - ks(ỳ − x) = m₂ÿ b(y-x)+ks(y - x) - kw (x-r) = m₂ÿ -kç(y − x) — b(ỳ − x) = m₁x

Principles of Heat Transfer (Activate Learning with these NEW titles from Engineering!)

8th Edition

ISBN:9781305387102

Author:Kreith, Frank; Manglik, Raj M.

Publisher:Kreith, Frank; Manglik, Raj M.

Chapter4: Numerical Analysis Of Heat Conduction

Section: Chapter Questions

Problem 4.41P

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