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On considère le circuit RC suivant :
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La constante de temps τ = RC = 1 ms.
On relève les chronogrammes :
Déterminer l'expression de vC(t) ?
Les graphes ci-dessous représentent l'évolution de trois grandeurs au cours du temps :
On a i(t) = E1/R(e-t/τ)
Quelle est la courbe correspondante ?
Les graphes ci-dessous représentent l'évolution de trois grandeurs au cours du temps :
On a u1(t) = E1(1-e-t/τ)
Quelle est la courbe correspondante ?
Les graphes ci-dessous représentent l'évolution de trois grandeurs au cours du temps :
On a u2(t) = E2(1-(e-t/τ)/2)
Quelle est la courbe correspondante ?
Qu'avez vous retenu de ce labo?
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179.998407898515, 179.997866714173, 179.997325518521, 179.996784308689, 179.996243081809, 179.99570183501, 179.995160565424, 179.99461927018, ] var fig = new Ansquer_Bode_Figure("chart10"); fig.set_type("f") fig.plot(f, mod,arg) fig.show() }); // ]]>
Soit un filtre d'ordre 1 représenté par le diagramme de Bode ci dessous :
10251002510002510k259123456789102180190200210220230240250260270amplificationdephasage (°)frequency (Hz).cls-1 {fill: #3f4f75;} .cls-2 {fill: #80cfbe;} .cls-3 {fill: #fff;}plotly-logomarkclass Ansquer_Bode_Figure extends Bode_Figure{ constructor(chart_id) { super(chart_id); } plot(x,mod,arg) { var plot_mag = {x: x, y: mod,type: "scatter",name: "amplification",hovertemplate:"<br>mod : %{y}<br>"+this.get_hover_str(this.xlabel,this.xunit)+": %{x}"}; var plot_phase = {x: x, y: arg,type: "scatter",yaxis:"y2",name:"dephasage (°)",hovertemplate: "<br>arg : %{y} deg<br>"+this.get_hover_str(this.xlabel,this.xunit)+": %{x}"}; this.data.push(plot_mag); if (this.show_phase) { this.data.push(plot_phase); } } } // <![CDATA[ document.addEventListener("DOMContentLoaded", function() { var f = [10, 10.023052380779, 10.046157902784, 10.069316688518, 10.0925288607668, 10.115794542599, 10.1391138573668, 10.162486928707, 10.1859138805412, 10.2093948370768, 10.2329299228075, 10.2565192625141, 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90.9591658364256, 90.9544496533127, 90.9497385167374, 90.9450324018269, 90.9403312837341, 90.9356351376379, 90.9309439387428, 90.926257662279, 90.9215762835021, 90.9168997776931, 90.9122281201581, 90.9075612862284, 90.9028992512603, 90.8982419906346, 90.8935894797572, 90.8889416940585, 90.8842986089931, 90.8796602000402, 90.8750264427032, 90.8703973125094, 90.8657727850101, 90.8611528357806, ] var fig = new Ansquer_Bode_Figure("chart2"); fig.set_type("f") fig.plot(f, mod,arg) fig.show() }); // ]]>
Soit un filtre d'ordre 1 représenté par le diagramme de Bode ci dessous :
10251002510002510k252345678912345690100110120130140150160170180amplificationdephasage (°)frequency (Hz).cls-1 {fill: #3f4f75;} .cls-2 {fill: #80cfbe;} .cls-3 {fill: #fff;}plotly-logomarkclass Ansquer_Bode_Figure extends Bode_Figure{ constructor(chart_id) { super(chart_id); } plot(x,mod,arg) { var plot_mag = {x: x, y: mod,type: "scatter",name: "amplification",hovertemplate:"<br>mod : %{y}<br>"+this.get_hover_str(this.xlabel,this.xunit)+": %{x}"}; var plot_phase = {x: x, y: arg,type: "scatter",yaxis:"y2",name:"dephasage (°)",hovertemplate: "<br>arg : %{y} deg<br>"+this.get_hover_str(this.xlabel,this.xunit)+": %{x}"}; this.data.push(plot_mag); if (this.show_phase) { this.data.push(plot_phase); } } } // <![CDATA[ document.addEventListener("DOMContentLoaded", function() { var f = [10, 10.023052380779, 10.046157902784, 10.069316688518, 10.0925288607668, 10.115794542599, 10.1391138573668, 10.162486928707, 10.1859138805412, 10.2093948370768, 10.2329299228075, 10.2565192625141, 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180.001654927726, 180.001113750992, 180.000572580164, 180.000031412371, 179.999490244745, 179.998949074416, 179.998407898515, 179.997866714173, 179.997325518521, 179.996784308689, 179.996243081809, 179.99570183501, 179.995160565424, 179.99461927018, ] var fig = new Ansquer_Bode_Figure("chart10"); fig.set_type("f") fig.plot(f, mod,arg) fig.show() }); // ]]>
Soit un filtre d'ordre 1 représenté par le diagramme de Bode ci dessous :
10251002510002510k259123456789102180190200210220230240250260270amplificationdephasage (°)frequency (Hz).cls-1 {fill: #3f4f75;} .cls-2 {fill: #80cfbe;} .cls-3 {fill: #fff;}plotly-logomarkGet Unlimited Answers To Exam Questions - Install Crowdly Extension Now!