A linear feedback control system has an open-loop transfer function [ A(s)=frac{mu(s+alpha)^{2}}{alpha^{2}(1+s) s^{3}} ] where (mu) and
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A linear feedback control system has an open-loop transfer function
\[
A(s)=\frac{\mu(s+\alpha)^{2}}{\alpha^{2}(1+s) s^{3}}
\]
where \(\mu\) and \(\alpha\) are adjustable parameters. Find the relation between \(\mu\) and \(\alpha\) so that the system is stable with unity feedback.
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