In equation = ( frac{2}{T}( frac{r^2-1}{1+r^2+2rcos }) ) if r < 1 t – McqOptions

MCQOPTIONS

1.	In equation = ( frac{2}{T}( frac{r^2-1}{1+r^2+2rcos }) ) if r < 1 then < 0 and then mapping from s-plane to z-plane occurs in which of the following order?
A.	LHP in s-plane maps into the inside of the unit circle in the z-plane
B.	RHP in s-plane maps into the outside of the unit circle in the z-plane
C.	All of the mentioned
D.	None of the mentioned
Answer» B. RHP in s-plane maps into the outside of the unit circle in the z-plane

Discussion

No Comment Found

Related MCQs

In equation = ( frac{2}{T}( frac{r^2-1}{1+r^2+2rcos }) ), if r > 1 then > 0 and then mapping from s-plane to z-plane occurs in which of the following order?
In equation = ( frac{2}{T}( frac{r^2-1}{1+r^2+2rcos }) ) if r < 1 then < 0 and then mapping from s-plane to z-plane occurs in which of the following order?
In Nth order differential equation, the characteristics of bilinear transformation, let z=re<sup>jw</sup>,s=o+j Then for s = ( frac{2}{T}( frac{1-z^{-1}}{1+z^{-1}}) ), the values of , are
In the Bilinear Transformation mapping, which of the following are correct?
What is the system function of the equivalent digital filter? H(z) = Y(z)/X(z) = ?
The z-transform of below difference equation is?<br> ((1+ frac{aT}{2})Y(z)-(1- frac{aT}{2})y(n-1)= frac{bT}{2} [x(n)+ x(n-1)] )
We use y{ }(nT)=-ay(nT)+bx(nT) to substitute for the derivative in y(nT) = ( frac{T}{2} [y^{ } (nT)+y^{ } (nT-T)]+y(nT-T) ) and thus obtain a difference equation for the equivalent discrete-time system. With y(n) = y(nT) and x(n) = x(nT), we obtain the result as of the following?
The approximation of the integral in y(t) = ( int_{t_0}^t y'( )dt+y(t_0) ) by the Trapezoidal formula at t = nT and t<sub>0</sub>=nT-T yields equation?
Is IIR Filter design by Bilinear Transformation is the advanced technique when compared to other design techniques?
In Bilinear Transformation, aliasing of frequency components is been avoided.