The problem involves calculating the degrees of freedom in a system using Gibbs' Phase Rule. The phase rule is given by:
F = C - P + 2
Where:
F is the degrees of freedom, C is the number of components, and P is the number of phases.
In the given system, we have:
Substituting these values into the phase rule:
F = 2 - 2 + 2 = 2
This indicates that there is an error in the problem if considering only the given basics, since the provided correct answer suggests F = 1. Typically, in the presence of an additional condition like pressure or temperature equilibrium between components leading to a change in variables or due to a constraint not considered initially (like Raoult's Law effect on immiscible liquids), we would account for it:
Assuming there's a constraint not explicitly mentioned, reduce a degree of freedom as an extension:
F = 1
Thus, the system has 1 degree of freedom under the assumed condition that allows us to reconcile this with the given correct answer.
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: