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k x c m f ?ekil 1 Kütle Yay Damper Sistemi (Figure 1 Mass Spring Damper System)

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?ekil 1 Kütle Yay Damper Sistemi (Figure 1 Mass Spring Damper System)
        
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?ekil 1 Kütle Yay Damper Sistemi (Figure 1 Mass Spring Damper System)

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University Physics with Modern Physics
University Physics with Modern Physics
Hugh D. Young 14th Edition
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1) Derive the equation of motion for a given system. 2) Obtain the transfer function. Find the state-space model of the system in the format given below. 3) Choose system parameters arbitrarily and set up a mathematical model in Matlab Simulink. Show the graphs of the results you found for the unit step force input. 4) Apply a sine input given below to the previously created system in part 3. Show your state response graphs. Figure 1: Mass Spring Damper System (Sekil 1: Kutle Yay Damper Sistemi)
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00:01 In this question, we are given with a spring mass damper system with an input of u.
00:19 This is oscillating input and we have to find the steady state motion function in terms of or the function of input frequency omega and amplitude a m dv by d t plus c v is equal to u to solve this, let the oscillating input u2 equals to u0 cos.
01:42 This implies m d squared x by d t squared plus c d x by d t is equal to u0 cos of a...
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