Circuito Libre Sub Amortiguado | Capacitancia | Almacenamiento de energía

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  Circuitos sub amortiguados evaluados con ecuaciones diferenciales
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  CIRCUITO LIBRE SUB AMORTIGUADO Presenta oscilación y decae por la resistenciaGenera la ecuación       +            = 0        +            = 0  =   ′ =   ′′ =     (    ) + (  )  (  )   = 0 1   ∗ (    ) +  (  )  (  )1 = 0∗ 1    +       = 0 B = ±       42 =    =  2  = ± 1    4   =   =  −   A  → Amplitud   → Término que oscila  −   → Tiende a 0La resistencia será menor lo que nos da una raíz imaginaria  Encuentre la carga q(t) en el capacitor en un circuito LRC cuando L = 0.25 henry(h), R = 10 ohms( Ω ), C  = 0.001 faradios (f), E(t) = 0, q (0) = q 0 coulombs(C)    40   4000 = 0   40  4000 = 0 →    = 20  60 ;   = 20 60 =  −   cos 60     60   =    − (cos 60   1 3 60 ) 14   10   1000 = 0      +            = 0  → →   =  −+   =  −−    =    ;   = 13 
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