The effect of Tachometer feedback in a control system is to reduce -
Time constant
A Tachometer is an electromechanical device designed to measure the rotational speed of a shaft and convert it into a proportional electrical signal, typically a voltage. In the context of a control system, Tachometer feedback involves using this voltage signal to modify the system's behavior. This type of feedback is often referred to as velocity feedback or derivative feedback because the signal is proportional to the rate of change of the output position (which is velocity). The primary goal of incorporating Tachometer feedback is to improve the dynamic performance and stability of the system.
The introduction of Tachometer feedback has several crucial effects on the dynamic characteristics of a control system:
For example, in a simple motor control system, the transfer function might be $\frac{K}{s(J_e s + B_e)}$. When velocity feedback ($K_T s$) is added, the new characteristic equation involves terms that effectively increase the damping constant, leading to a faster dominant pole response and a reduced effective time constant.
Let's evaluate the options based on the established effects of Tachometer feedback:
Based on the analysis, the most accurate and prominent effect of Tachometer feedback in a control system among the given choices is to reduce the time constant, thereby improving the speed of response.
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 :
The location of closed loop poles of a LTI system is given as shown in the figure :

The system will be
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 :
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: