*The transfer function of a rotational Mass-Spring-Damper System. *

In this PDF guide, the Transfer Function of the exercises that are most commonly used in the mass-spring-damper system classes that are in turn part of control systems, signals and systems, analysis of electrical networks with DC motor, is determined. electronic systems in mechatronics, etc. It is a good resource to also learn how to obtain the block diagram of the system, or the representation in state variables. Request via email – WhatsApp. Payment is provided by PayPal, Credit or debit card. Cost: € 15

Below, the statements of problems solved in this guide.

1. Given the System of Figure 22, find the transfer function ** Θ_{(s)}/T_{(s)}**.

2. Given the System of Figure 23, find the transfer function ** Θ_{(s)}/T_{(s)}**.

3. Given the System of Figure 24, find the transfer functions ** Θ_{1(s)}/T_{(s)}** and

*Θ*_{2(s)}/T_{(s)}

_{.}4. Find the state-space representation of the system of the previous exercise, Figure 24, taking *Θ _{1(t)}*

**as the output and**

_{ }**as the input. Build the block diagram of the system and determine the transfer function**

*T*_{(t)}**.**

*Θ*_{1(s)}/T_{(s)}5. Given the System of Figure 26, find the transfer function ** Θ_{L(s)}/T_{m(s)}**.

6. Given the System of Figure 27, find the transfer functions ** Θ_{1(s)}/T_{m(s)}** and

*Θ*_{2(s)}/T_{m(s).}7. Given the System of Figure 28, find the transfer functions ** Θ_{1(s)}/T_{(s) }**and

**.**

*Θ*_{2(s)}/T_{(s)}8. Given the System of Figure 29, find the transfer function ** Θ_{2(s)}/T_{(s)}**.

9. Given the System of Figure 30, find the transfer functions ** Θ_{1(s)}/T_{(s) }**and

**. Consider: k**

*Θ*_{2(s)}/T_{(s)}_{1}=9, k

_{2}=3

**N-m/rad**, b

_{1}=8, b

_{2}=1

**N-m-s/rad**, J

_{1}=5, J

_{2}=3

**Kg-m**.

^{2}10. Find the state-space representation of the system of the previous exercise, Figure 30, taking *Θ _{2(t)}*

**as the output and**

*T*_{(t}*as the input. Direct Transform the state-space representation obtained into the transfer function*

_{)}**. Consider k**

*Θ*_{2(s)}/T_{(s)}_{1}=9, k

_{2}=3

**N-m/rad**, b

_{1}=8, b

_{2}=1

**N-m-s/rad**, J

_{1}=5, J

_{2}=3

**Kg-m**.

^{2}11. Find the state-space representation of the system in Figure 32, taking *Θ _{2(t)}*

**as the output and**

*T*_{(t}*as the input. Directly, using Matlab, Transform the state-space representation obtained into the transfer function*

_{)}**. Consider k**

*Θ*_{2(s)}/T_{(s)}_{1}= k

_{2}=1

**N-m/rad**, b

_{1}= b

_{2}=1

**N-m/rad**, J=1

**Kg-m**.

^{2}12. Given the System of Figure 33, find the transfer functions ** Θ_{1(s)}/T_{m(s)}** and

**.**

*Θ*_{2(s)}/T_{m(s)}**Contact:**

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Mass-spring-damper rotational system. Problems solved. Catalog 3

In this PDF guide, the Transfer Function of the exercises that are most commonly used in the mass-spring-damper system classes that are in turn part of control systems, signals and systems, analysis of electrical networks with DC motor, is determined. electronic systems in mechatronics, etc. It is a good resource to also learn how to obtain the block diagram of the system, or the representation in state variables. Request via email – WhatsApp

€15,00

You may be also interested in:

- Mass-Spring-Damper System. Problem solved. Catalog 1
- Mass-Spring-Damper System. Problem solved. Catalog 2

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