Question

In a physical system, we are interested in calculating the steady state value of a transformable

Answer 1

Answer:

$F(s)=\frac{s T}{(1+s T)}$ where $T$ is the fixed time system.

Explanation:

In computing the value of a fixed variable $f(t)$ without calculating the total value) of canes in the event of a concrete system:

• The gain will be the system value at a fixed position, t=∞ , if your input is a unit action function.
• The last value is sometimes known as the fixed value.
• Using the End Value Theorem, we can derive the system default error from the loop transfer function open or closed.
• Remember that this theory can only be applied if the boundary title (in this example, sE) has poles with a true negative side.
• A function with a fixed value keeps its value.
• Compute the final value in the example above.
• Find a condition that is both sustainable and transient in a washing zone.
• The following transfer function defines the washing circuit.
• where $T$ is the fixed time system and $F(s)=s T /(1+s T)$.