Figure shows two finite length sequences x 1 n and x 2 n What is the smallest N such that the N point circular convolution of x 1 n and x 2 n are equal to the linear convolution of these sequences, i e , such that x 1 n (N) x 2 n x 1 n x 2 n 3 xaln 2 ...

Looking at the sequences we ...

Figure shows two finite-length sequences x 1 [n] and x 2 [n]. What is the smallest N

Question:

Figure shows two finite-length sequences x₁[n] and x₂[n]. What is the smallest N such that the N-point circular convolution of x₁[n] and x₂[n] are equal to the linear convolution of these sequences, i.e., such that x₁[n] (N) x₂[n] = x₁[n] * x₂[n]?