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gaussian pulse
GATE Electronics & Communication · Fourier Transform · 1998-2023
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The Fourier transform $$x(\omega )$$ of $$x(t) = {e^{ - {t^2}}}$$ is Note : $$\int\limits_{ - \infty }^\infty {{e^{ - {y^2}}}dy = \sqrt \pi } $$
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2013 PYQ
Let g(t) = $${e^{ - \pi {t^2}}}$$, and h(t) is a filter matched to g(t). If g(t) is applied as input to h(t), then the Fourier transform of the output is
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1998 PYQ
The amplitude spectrum of a Gaussian pulse is
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1998 PYQ
The amplitude spectrum of a Gaussian pulse is
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