i=CVi(t)=CdtdV Capacitor 1 C1Vc1=i1−i2 Ley de Kirchhoff ∑V=0 Capacitor 2 C. Vc2=i2 C1Vc1=i1−i2i1=C1⋅VC1+i2→i1=C1⋅Vci2=C2⋅VC2i1=C1i2=C i2=C2dtdvC2i=CVi(t)=CdtdVc Capacitor 1 Vc1=i1−i2 Malla 1 Capacitor 2 C2VC2=i2Vc1= ? dtdVcC1vc1=i1−i2i1=C1⋅VC1+i2+i1=C1⋅VC1+C2⋅VC2i1=C1⋅dtdVc1+C2dtdVc2dtdVc2Vc2= ? L2=CiVc2dtdVc2Vc2=?i2=C2dtdVc2

i=CVi(t)=CdtdV Capacitor 1 C1Vc1=i1−i2 Ley de

Pregunta: i=CVi(t)=CdtdV Capacitor 1 C1Vc1=i1−i2 Ley de Kirchhoff ∑V=0 Capacitor 2 C. Vc2=i2 C1Vc1=i1−i2i1=C1⋅VC1+i2→i1=C1⋅Vci2=C2⋅VC2i1=C1i2=C i2=C2dtdvC2i=CVi(t)=CdtdVc Capacitor 1 Vc1=i1−i2 Malla 1 Capacitor 2 C2VC2=i2Vc1= ? dtdVcC1vc1=i1−i2i1=C1⋅VC1+i2+i1=C1⋅VC1+C2⋅VC2i1=C1⋅dtdVc1+C2dtdVc2dtdVc2Vc2= ? L2=CiVc2dtdVc2Vc2=?i2=C2dtdVc2

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$i = C V i (t) = C \frac{d V}{d t}$ Capacitor 1 $C_{1} V_{c_{1}} = i_{1} - i_{2}$ $Ley de Kirchhoff \sum V = 0$ Capacitor 2 $C. V_{c_{2}} = i_{2}$ $C_{1} V_{c_{1}} = i_{1} - i_{2} i_{1} = C_{1} \cdot V_{C_{1}} + i_{2} \to i_{1} = C_{1} \cdot V_{c} i_{2} = C_{2} \cdot V_{C_{2}} i_{1} = C_{1} i_{2} = C$ $i_{2} = C_{2} \frac{d v _{C_{2}}}{d t}$ $i = C V i (t) = C \frac{d V _{c}}{d t}$ Capacitor 1 $V_{c_{1}} = i_{1} - i_{2}$ Malla 1 Capacitor 2 $C_{2} V_{C_{2}} = i_{2} V_{c_{1}} = ? \frac{d V _{c}}{d t} C_{1} v_{c_{1}} = i_{1} - i_{2} i_{1} = C_{1} \cdot V_{C_{1}} + i_{2} + i_{1} = C_{1} \cdot V_{C_{1}} + C_{2} \cdot V_{C_{2}} i_{1} = C_{1} \cdot \frac{d V _{c_{1}}}{d t} + C_{2} \frac{d V _{c_{2}}}{d t} \frac{d V _{c 2}}{d t} V_{c_{2}} = ? L_{2} = C_{i} V_{c_{2}} \frac{d V _{c 2}}{d t} V_{c 2} = ? i_{2} = C_{2} \frac{d V _{c 2}}{d t}$