Explain folding and shifting operation on discrete sequence with input
Answers
Answered by
1
Answer:
please mark me brainliest
Answered by
0
Explanation:
They both yield different results if you have a fixed shifting block(which is usually the case). However, if the shifting block is programmable, you can achieve the same result.
For a given signal x[n]
Fold and shift : x[n] ->x[-n] -> x[-n+k] (Time advance after folding)
Shift and fold: x[n] ->x[n-k] -> x[-n+k)] (Time delay before folding)
Example:
a) x[2] ->x[-2]->x[-2+3] = x[1]
b) x[2] ->x[2-3]=x[-1]->x[1]
However, for most of the practical purposes, we use a delay block(and not an advance block), hence we prefer the shift and fold method.
Note: While doing a discrete convolution we do it as fold and shift(maybe for understanding purpose, I am not very sure though).
Similar questions