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class Ansquer_Bode_Figure extends Bode_Figure{ constructor(chart_id) ...

✅ The verified answer to this question is available below. Our community-reviewed solutions help you understand the material better.

class 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() {

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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-logomark

Parametres du filtre

  • Le filtre représenté est un
  • Sa fréquence de cassure vaut Hz.
  • la valeur algèbrique d'amplification maximale vaut , exprimée
    .
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