Laplace transforms: Simple Electrical Network: Difference between revisions

Revision as of 13:09, 29 November 2009

Using the formulas

 $E(t)=L{\dfrac {di_{R}}{dt}}+Ri_{C}$ 
 $RC{\dfrac {di_{R}}{dt}}+i_{R}-i_{C}=0$

Solve the system when V0 = 50 V, L = 0.5 h, R = 60 Ω, C = 10^-4 f, and the currents are initially zero.

Revision as of 12:46, 20 October 2009 (view source) Victor.shepherd (talk \| contribs) (New page: ===Problem Statement=== Using the formulas <math>E(t)=L\dfrac{di_R}{dt}+Ri_C</math> <math>RC\dfrac{di_R}{dt}+i_R-i_C=0</math> Solve the system when V0 = 50 V, L = 0.5 h, R = 60 Ω, C = ...)		Revision as of 13:09, 29 November 2009 (view source) Victor.shepherd (talk \| contribs) (→‎Problem Statement) Newer edit →
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	Solve the system when V0 = 50 V, L = 0.5 h, R = 60 Ω, C = 10<sup>-4</sup> f, and the currents are initially zero.		Solve the system when V0 = 50 V, L = 0.5 h, R = 60 Ω, C = 10<sup>-4</sup> f, and the currents are initially zero.

			==Solution==