Control Systems Multiple Choice Online Exam Quiz

Control Systems Multiple Choice GK Quiz. Question and Answers related to Control Systems Multiple Choice. MCQ (Multiple Choice Questions with answers about Control Systems Multiple Choice

A linear time invariant single input single output system has the state space model given by dx/dt=Fx+Gu, y=Hz, where . Here, x is the state vector, u is the input, and y is the output. The damping ratio of the system is:

Options

A : 0.25

B : 0.5

C : 1

D : 2

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The transfer function Y(s)/U(s) of a system described by the state equations dx/dt=-2x+2u and y(t) = 0.5x is:

Options

A : 0.5/(s-2)

B : 1/(s-2)

C : 0.5/(s+2)

D : 1/(s+2)

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The minimum number of states require to describe the two degree differential equation:

Options

A : 1

B : 2

C : 3

D : 4

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Given the matrix the Eigen value are___________

Options

A : 1,2,3

B : 1

C : -1,-2,-3

D : 0

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The state equation in the phase canonical form can be obtained from the transfer function by:

Options

A : Cascaded decomposition

B : Direct decomposition

C : Inverse decomposition

D : Parallel decomposition

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State variable analysis has several advantages overall transfer function as:

Options

A : It is applicable for linear and non-linear and variant and time-invariant system

B : Analysis of MIMO system

C : It takes initial conditions of the system into account

D : All of the mentioned

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A logarithmic spiral extending out of the singular point is__________

Options

A : Stable

B : Unstable focus

C : Conditionally stable

D : Marginally stable

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The analysis of multiple input multiple output is conveniently studied by;

Options

A : State space analysis

B : Root locus approach

C : Characteristic equation approach

D : Nicholas chart

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A transfer function of control system does not have pole-zero cancellation. Which one of the following statements is true?

Options

A : System is neither controllable nor observable

B : System is completely controllable and observable

C : System is observable but uncontrollable

D : System is controllable but unobservable

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