Geoffrey Lecoq Wasabules
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| from math import * | |
| Vs = R1*Ve/R1+R2 | |
| (Vs = tension R1) | |
| ideal: | |
| gain infini/Ad infini | |
| Ze = infini | |
| Zs = 0 | |
| BP infinie |
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| from math import * | |
| FFT = a0 + somme(an*cos(nwt)+bn*sin(nwt)) | |
| paire: bn=0 | |
| impaire: an=0 a0=0 | |
| An=2/T integrale(f(t)*cos(nwt)dt) | |
| Bn=2/T integrale(f(t)*sin(nwt)dt) | |
| paire: |
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| from math import * | |
| Temporel : avec t | |
| SYmbolique : avec p | |
| Harmonique : jw | |
| p = jw | |
| Condo : 1/jCw | |
| Indu : jLw | |
| w = 2pi*f |
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| from math import * | |
| LP1 : Ko/(1+(p/Wn)) | |
| HP1 : p/Wn/(1+(p/Wn)) | |
| 2ndOrdre: (denom) | |
| 1+2E(p/Wn) + (p^2/wn^2) | |
| Num: | |
| LP2 : Ko | |
| HP2 : p^2/Wn^2 |
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| from math import * | |
| un régime transitoire est le | |
| régime d'évolution d'un système | |
| qui n'a pas encore atteint un | |
| état stable appelé régime | |
| permanent. | |
| un régime permanent est le | |
| régime d'un système stable |
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| from math import * | |
| dgdsg | |
| dsfgdsqgsdqg | |
| sdq | |
| gsqd | |
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