In Figure P28.67, suppose the switch has been closed for a length of time sufficiently long for the capacitor to become fully charged. ( = 9.40 V, r1 = 10 kA?©, and r2 = 16 kA?©.) (a) Find the steady-state current in each resistor. I1 = A?µA I2 = A?µA I3-kA?© = A?µA (b) Find the charge Q on the capacitor. A?µC (c) The switch is opened at t = 0. Write an equation for the current IR2 in R2 as a function of time. (304 A?µA) et/(0.190 s) (362 A?µA) eAcˆ’t/(0.190 s) (304 A?µA) eAcˆ’t/(0.190 s) (362 A?µA) et/(0.190 s) (d) Find the time that it takes for the charge on the capacitor to fall to one-fifth its initial value. ms
In Figure P28.67, suppose the switch has been closed for a length of time sufficiently long for the capacitor to become fully charged. ( = 9.40 V, r1 = 10 kA?©, and r2 = 16 kA?©.) (a) Find the steady-state current in each resistor. I1 = A?µA I2 = A?µA I3-kA?© = A?µA (b) Find the charge Q on the capacitor. A?µC (c) The switch is opened at t = 0. Write an equation for the current IR2 in R2 as a function of time. (304 A?µA) et/(0.190 s) (362 A?µA) eAcˆ’t/(0.190 s) (304 A?µA) eAcˆ’t/(0.190 s) (362 A?µA) et/(0.190 s) (d) Find the time that it takes for the charge on the capacitor to fall to one-fifth its initial value. ms
College Physics
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ISBN:9781305952300
Author:Raymond A. Serway, Chris Vuille
Publisher:Raymond A. Serway, Chris Vuille
Chapter1: Units, Trigonometry. And Vectors
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Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...
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In Figure P28.67, suppose the switch has been closed for a length of time sufficiently long for the capacitor to become fully charged. ( = 9.40 V, r1 = 10 kA?©, and r2 = 16 kA?©.) (a) Find the steady-state current in each resistor. I1 = A?µA I2 = A?µA I3-kA?© = A?µA (b) Find the charge Q on the capacitor. A?µC (c) The switch is opened at t = 0. Write an equation for the current IR2 in R2 as a function of time. (304 A?µA) et/(0.190 s) (362 A?µA) eAcˆ’t/(0.190 s) (304 A?µA) eAcˆ’t/(0.190 s) (362 A?µA) et/(0.190 s) (d) Find the time that it takes for the charge on the capacitor to fall to one-fifth its initial value. ms
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