Is IIR Filter design by Bilinear Transformation is the advanced techni – McqOptions

MCQOPTIONS

1.	Is IIR Filter design by Bilinear Transformation is the advanced technique when compared to other design techniques?
A.	True
B.	False
Answer» B. False

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.