Step 1: Define a servo control loop.
A servo control loop (or servo mechanism) is a control system designed to track a desired reference input, often a set point. In control theory:
Servo problem: The system adjusts the controlled variable to follow a change in the set point (e.g., changing the desired temperature in a reactor).
Regulatory problem: The system maintains the controlled variable at the set point despite external disturbances (e.g., load changes like a change in feed flow rate). A servo control loop specifically refers to the system’s response to a set point change, ensuring the output tracks the new desired value.
Step 2: Analyze the response context.
Load changing: A change in external conditions (e.g., a disturbance like a change in inlet flow rate or temperature). This is handled by a regulatory control loop, not a servo loop.
Set point changing: A change in the desired value of the controlled variable (e.g., adjusting the set point temperature from 100°C to 120°C). This is the primary function of a servo control loop.
A control system can be designed to handle both set point changes (servo) and load changes (regulatory), but the term “servo control loop” specifically refers to set point tracking.
Step 3: Evaluate the options.
(1) Load changing: Incorrect, as load changes are associated with a regulatory problem, not a servo control loop. Incorrect.
(2) Set point changing: Correct, as a servo control loop is designed to respond to set point changes, tracking the new desired value. Correct.
(3) Both load and set point changing: Incorrect, as a servo control loop specifically addresses set point changes, not load changes (which are regulatory). Incorrect.
(4) Neither load nor set point changing: Incorrect, as a servo control loop does respond to set point changes. Incorrect.
Step 4: Select the correct answer.
A servo control loop responds to set point changing, matching option (2).
The representation of octal number \((532.2){_8}\) in decimal is ____ .
Given the signal,
\(X(t) = cos t\), if \(t<0 \)
\(Sin\ t\), if \(t\ge0 \)
The correct statement among the following is?
A linear system at rest is subject to an input signal \(r(t) = 1 - e^{-t}\). The response of the system for t>0 is given by \(c(t) = 1 - e^{-2t}\). The transfer function of the system is:
In the given circuit below, voltage \(V_C(t)\) is: