5.18. The input x(t) = [sinc(t/T)](cos 2t), -00 < t < 00, is applied to an ideal lowpass filter with frequency function H(@) = 1, -a < w < a, H(@) = 0 for all other w. Determine the smallest possible value of a for which the resulting output response y(t) is equal to the in- put x(t) = [sinc(t/T)](cos 2t). %3D %3D

Introductory Circuit Analysis (13th Edition)
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5.18. The input x(t) = [sinc(t/)](cos 2t), -00 < t < 00, is applied to an ideal lowpass filter
with frequency function H(@) = 1, –a < w < a, H(@) = 0 for all other w. Determine the
smallest possible value of a for which the resulting output response y(t) is equal to the in-
put x(t) = [sinc(t/T)](cos 21).
%3D
%3D
Transcribed Image Text:5.18. The input x(t) = [sinc(t/)](cos 2t), -00 < t < 00, is applied to an ideal lowpass filter with frequency function H(@) = 1, –a < w < a, H(@) = 0 for all other w. Determine the smallest possible value of a for which the resulting output response y(t) is equal to the in- put x(t) = [sinc(t/T)](cos 21). %3D %3D
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