ASN6 a,b- Prove given Fourier Transform property: Difference between revisions
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(b) If <math> S(0) \neq 0 </math> can you find <math> \mathcal{F}\left[ \int_{- \infty}^{t} s(\lambda ) \,d\lambda \right] </math> in terms of <math> \displaystyle S(0) </math>? |
(b) If <math> S(0) \neq 0 </math> can you find <math> \mathcal{F}\left[ \int_{- \infty}^{t} s(\lambda ) \,d\lambda \right] </math> in terms of <math> \displaystyle S(0) </math>? |
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'''Find <math>\mathcal{F} \left[ g(t-t_{0})e^{j2 \pi f_{0}t} \right]</math><br/>''' |
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Revision as of 15:00, 3 December 2009
(a) Show . HINT:
(b) If can you find in terms of ?
After some simplification and rearranging terms, we get:
Result