To reduce the dynamic range of the difference signal d(n) = x(n) ( hat{x}(n) ), thus a predictor of order p has the form?

Question

To reduce the dynamic range of the difference signal d(n) = x(n)    ( hat{x}(n) ), thus a predictor of order p has the form?

TuteeHUB · Accepted Answer

(  hat{x}(n)=  sum_{k=0}^pa_k x(n+k)  )

TuteeHUB · Answer

(  hat{x}(n)=  sum_{k=1}^pa_k x(n+k)  )

TuteeHUB · Answer

(  hat{x}(n)=  sum_{k=1}^pa_k x(n-k)  )

TuteeHUB · Answer

(  hat{x}(n)=  sum_{k=0}^pa_k x(n+k)  )

TuteeHUB · Answer

(  hat{x}(n)=  sum_{k=0}^pa_k x(n-k)  )

1.	To reduce the dynamic range of the difference signal d(n) = x(n) ( hat{x}(n) ), thus a predictor of order p has the form?
A.	( hat{x}(n)= sum_{k=1}^pa_k x(n+k) )
B.	( hat{x}(n)= sum_{k=1}^pa_k x(n-k) )
C.	( hat{x}(n)= sum_{k=0}^pa_k x(n+k) )
D.	( hat{x}(n)= sum_{k=0}^pa_k x(n-k) )
Answer» C. ( hat{x}(n)= sum_{k=0}^pa_k x(n+k) )

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