The location of closed loop poles of a LTI system is given as shown in the figure : The system will be
Absolutely stable
To determine the stability of the system, we need to analyze the location of the closed-loop poles in the complex plane.
The poles of a Linear Time-Invariant (LTI) system in the complex plane are represented as follows:
In control systems:
The provided pole locations are:
Since all the poles are in the left half of the complex plane, this indicates that the system is absolutely stable.
Conclusion: The correct answer is Absolutely stable.
In a closed loop automatic control system, the sequence of operations is as follows :
(i) Controlling unit
(ii) Correcting unit
(iii) Impact on the process
(iv) Measurement of process parameters
The block diagram of a control system in given below

A. The root of characteristics equation is 6
B. The root of characteristics equation is -6
C. The root of characteristics equation is 5
D. The root of characteristics equation is -10
E. The root of characteristics equation is -5
Choose the most appropriate answer from the options given below :
A negative feedback control system whose open loop transfer function G(S) has feedback transfer function H(S) can be replaced by a single block with transfer function :
In a closed loop automatic control system, the sequence of operations is as follows :
(i) Controlling unit
(ii) Correcting unit
(iii) Impact on the process
(iv) Measurement of process parameters
The block diagram of a control system in given below

A. The root of characteristics equation is 6
B. The root of characteristics equation is -6
C. The root of characteristics equation is 5
D. The root of characteristics equation is -10
E. The root of characteristics equation is -5
Choose the most appropriate answer from the options given below :
A negative feedback control system whose open loop transfer function G(S) has feedback transfer function H(S) can be replaced by a single block with transfer function :
The effect of Tachometer feedback in a control system is to reduce -
A linear time-invariant system initially at rest, when subjected to a unit step input, gives a response y(t) = te -t, t > 0. The transfer function of the system is: