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2. TRANSFER FUNCTIONS OF TRANSLATIONAL MECHANICAL SYSTEMS For the system shown below, find the transfer function, $G(s) = frac{X_1(s)}{F(s)}$. $K_1 = 4 ext{ N/m}$ $x_1(t)$ $K_2 = 5 ext{ N/m}$ $x_2(t)$ $f(t)$ $f_{v1} = 3 ext{ N-s/m } M_1 = 1 ext{ kg } f_{v2} = 3 ext{ N-s/m } M_2 = 2 ext{ kg } f_{v3} = 2 ext{ N-s/m}$ 4. TRANSFER FUNCTION TO PHASE VARIABLE REPRESENTATION For the system shown below, write the state equations and the output equation for the phase-variable representation. $R(s)$ $frac{s^4 + 2s^3 + 12s^2 + 7s + 6}{s^5 + 9s^4 + 13s^3 + 8s^2}$ $C(s)$

          2. TRANSFER FUNCTIONS OF TRANSLATIONAL MECHANICAL SYSTEMS
For the system shown below, find the transfer function, $G(s) = frac{X_1(s)}{F(s)}$.
$K_1 = 4 	ext{ N/m}$
$x_1(t)$
$K_2 = 5 	ext{ N/m}$
$x_2(t)$
$f(t)$
$f_{v1} = 3 	ext{ N-s/m } M_1 = 1 	ext{ kg } f_{v2} = 3 	ext{ N-s/m } M_2 = 2 	ext{ kg } f_{v3} = 2 	ext{ N-s/m}$
4. TRANSFER FUNCTION TO PHASE VARIABLE REPRESENTATION
For the system shown below, write the state equations and the output equation for the phase-variable
representation.
$R(s)$
$frac{s^4 + 2s^3 + 12s^2 + 7s + 6}{s^5 + 9s^4 + 13s^3 + 8s^2}$
$C(s)$

$2. TRANSFER FUNCTIONS OF TRANSLATIONAL MECHANICAL SYSTEMS For the system shown below, find the transfer function, G(s) = fracX1(s)F(s). K1 = 4 ext N/m x1(t) K2 = 5 ext N/m x2(t) f(t) fv1 = 3 ext N-s/m M1 = 1 ext kg fv2 = 3 ext N-s/m M2 = 2 ext kg fv3 = 2 ext N-s/m 4. TRANSFER FUNCTION TO PHASE VARIABLE REPRESENTATION For the system shown below, write the state equations and the output equation for the phase-variable representation. R(s) fracs^4 + 2s^3 + 12s^2 + 7s + 6s^5 + 9s^4 + 13s^3 + 8s^2 C(s)$

Added by Gina F.

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