The RC network in Figure 1 has been at rest for a long period of time...

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The RC network in Figure 1 has been at rest for a long period of time with the switch S₁ at point 'a' as shown. At time t = 0, S₁ is thrown to point 'b' as indicated on the schematic. Using the values shown, you are asked to do the following. (a) Calculate values for the capacitor voltage (vc3(t)), the capacitor current (ic3(t)), and the network time constant t in seconds necessary to completely fill out Table 1. (b) Apply these values to generate and write fully the complete time-domain expression for vc3(t) found from the solution of the network describing equation. J₁ 6mA Variable Vc3(t) ic3(t) T R₁ · 2ΚΩ 0 E₂ 3V S₁ t = 0 Table 1 Capacitor variables Va R₂ www 1KQ Time (t) 0 μVa (μ = 4V/V) Figure 1 RC network driven by a current source C3 220μF ic3(t) + 00 Vc3(t) The RC network in Figure 1 has been at rest for a long period of time with the switch S₁ at point 'a' as shown. At time t = 0, S₁ is thrown to point 'b' as indicated on the schematic. Using the values shown, you are asked to do the following. (a) Calculate values for the capacitor voltage (vc3(t)), the capacitor current (ic3(t)), and the network time constant t in seconds necessary to completely fill out Table 1. (b) Apply these values to generate and write fully the complete time-domain expression for vc3(t) found from the solution of the network describing equation. J₁ 6mA Variable Vc3(t) ic3(t) T R₁ · 2ΚΩ 0 E₂ 3V S₁ t = 0 Table 1 Capacitor variables Va R₂ www 1KQ Time (t) 0 μVa (μ = 4V/V) Figure 1 RC network driven by a current source C3 220μF ic3(t) + 00 Vc3(t)

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a To calculate the capacitor voltage Vc3tthe capacitor current ic3tand the network time constant in ... View the full answer