Roots with higher multiplicity on the imaginary axis makes the system :

Related MCQs

• Roots on the imaginary axis makes the system :
• The roots of the characteristic equation of the second order system in which real and imaginary part represents the :
• If root loci plots of a particular control system do not intersect the imaginary axis at any point, then the gain margin of the system will be:
• A system has a complex conjugate root pair of multiplicity two or more in its characteristic equation. The impulse response of the system will be:
• If the gain of the system is reduced to a zero value, the roots of the system in the s- plane,
• The roots of the transfer function do not have any effect on the stability of the system.
• Pure imaginary pair:
• This makes the system underdamped since the response of the system becomes a decaying sinusoid in nature.
• Number of roots of characteristic equation is equal to the number of                              
• Which one of the following are correct? The root locus is the path of the roots of the characteristic equation traced out in the s- plane?