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(1) <math>\frac{dx(t)}{dt} \rightarrow j\omega \Chi (\omega)</math>         (2) <math>\int_{-\infty}^{t}x(\tau)d\tau \rightarrow \frac{1}{j\omega}\Chi (\omega) + \pi \Chi (0) \delta (\omega)</math>
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(1) <math>\frac{dx(t)}{dt} \rightarrow j\omega \Chi (\omega)</math>\; \; \; \; \; \; (2) <math>\int_{-\infty}^{t}x(\tau)d\tau \rightarrow \frac{1}{j\omega}\Chi (\omega) + \pi \Chi (0) \delta (\omega)</math>

Revision as of 19:20, 8 October 2008

(1) $ \frac{dx(t)}{dt} \rightarrow j\omega \Chi (\omega) $\; \; \; \; \; \; (2) $ \int_{-\infty}^{t}x(\tau)d\tau \rightarrow \frac{1}{j\omega}\Chi (\omega) + \pi \Chi (0) \delta (\omega) $

Alumni Liaison

Sees the importance of signal filtering in medical imaging

Dhruv Lamba, BSEE2010