When a voltage V is applied to a series circuit consisting of a resistor R and an inductor L, the current at time t isI(1) = ) (1 - e-RIL)Expand I(t) to its Maclaurin series.Choose the Maclaurin series.00V(-1)"+1 ( Rt \nI(t)ΣRn=1п!L00(-1)"(п + 1)!VRtΣI(t)Rn=100nV(-1y*+1LI(t)Rn=1n!Rt00n+1V(-1)" ( LI(t)Rn=1п!Rt

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When a voltage V is applied to a series circuit consisting of a resistor R and an inductor L, the current at time t is I(1) = )(1 G (1-e-RilL) e-RUIL) Expand I(t) to its Maclaurin series. Choose the Maclaurin series. V (-1)*+1 ( Rt I(t) R n=1 n! V I(t) (-1)" (#)' Rt \" (п + n=1 (-1)*+1 n V L I(t) Σ n! Rt n=1 n+1 V I(t) (-1)" L п! Rt n=1

When a voltage V is applied to a series circuit consisting of a resistor R and an inductor L, the current at time t is I(1) = )(1 G (1-e-RilL) e-RUIL) Expand I(t) to its Maclaurin series. Choose the Maclaurin series. V (-1)+1 ( Rt I(t) R n=1 n! V I(t) (-1)" (#)' Rt \" (п + n=1 (-1)+1 n V L I(t) Σ n! Rt n=1 n+1 V I(t) (-1)" L п! Rt n=1

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter10: Sequences, Series, And Probability

Section10.3: Geometric Sequences

Problem 49E

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