Final answer: Your graphs have to have every numerical and underlined detail below for full credit: is at 1.4 at = 0. In an ever-rising, concave down fashion with no inflection points, it I10 t A approaches an asymptotic final value of 3 A. is at 0 at = 0. In an ever-rising, concave down fashion with no inflection points, it I5 t A approaches an asymptotic final value of 2.4 A. is at 1.4 at = 0. In an ever-decreasing, concave up fashion with no inflection points, it I20 t A approaches an asymptotic final value of 0.6 A. The next and final page will have a related problem from Unit V. A Related Problem: If the following circuit is assembled and connected at = 0, with the t capacitor uncharged at = 0: Draw the shapes of the full graph of vs. for time t Current time values that go from = 0 to infinity, and do so for each of the three currents in the circuit. I will t call them and I10, I5, I20: Answers on Page look till done your own. 9. Don’t you’ve Key: These graphs are for the capacitor version of the problem. Your own graphs for the inductor version should have been equally good-looking, but with different concavities and you were not required to show time values.
Final answer: Your graphs have to have every numerical and underlined detail below for full credit: I10 is at 1.4 A at t = 0. In an ever-rising, concave down fashion with no inflection points, it approaches an asymptotic final value of 3 A. I5 is at 0 A at t = 0. In an ever-rising, concave down fashion with no inflection points, it approaches an asymptotic final value of 2.4 A. I20 is at 1.4 A at t = 0. In an ever-decreasing, concave up fashion with no inflection points, it approaches an asymptotic final value of 0.6 A. The next and final page will have a related problem from Unit V. A Related Problem: If the following circuit is assembled and connected at t = 0, with the capacitor uncharged at t = 0: Draw the shapes of the full graph of Current vs. time for time values that go from t = 0 to infinity, and do so for each of the three currents in the circuit. I will call them I10, I5, and I20: Answers on Page 9. Don’t look till you’ve done your own. Key: These graphs are for the capacitor version of the problem. Your own graphs for the inductor version should have been equally good-looking, but with different concavities and you were not required to show time values.