For adaptive LMS filter,
new weight factor = old weight factor + learning rate x input x error
w1new = 0.32 +0.08x(-0.75)x 0.023 = 0.3186 0.32
w2new = 0.31 +0.08x(-0.75)x 0.023 = 0.3086 0.31
w3new = 0.23 +0.08x(-0.75)x 0.023 = 0.2286 0.23
Weights at next iteration:
w = [0.32 0.21 0.23]
10 pts Question 12 Consider an adaptive fiter with the current iteration input signal sample equal to -0.75, filter weight vector equal to w-[0.32,0.31,0.23], the error equal to 0.023, and the le...
Question 15 5 pts Within a single iteration of an adaptive filter algorithm the filter weights were changed from w [0.52,0.37,0.28 to wa(0.51,0.36.0.27), this means that the correction factor applied by this algorithm was 0.0 0.0 0.00 0.00 Question 15 5 pts Within a single iteration of an adaptive filter algorithm the filter weights were changed from w [0.52,0.37,0.28 to wa(0.51,0.36.0.27), this means that the correction factor applied by this algorithm was 0.0 0.0 0.00 0.00
Unanswered Question 15 0/5 pts Within a single iteration of an adaptive filter algorithm the filter weights were changed from w=[0.52,0.37,0.28] to w= [0.51,0.36.0.27), this means that the correction factor applied by this algorithm was 0.01 -0.001 Correct answer -0.01 0.001
Question 10 10 pts The learning rate value of the normalised LMS algorithm (NLMS): O Changes depending on both the reference signal estimation error and the input signal value O Is constant across all iterations O Changes depending on the current reference signal estimation error O Changes depending on the current input signal value Question 10 10 pts The learning rate value of the normalised LMS algorithm (NLMS): O Changes depending on both the reference signal estimation error and the...