Consider the circuit shown, where = 18.0 V, R₁ = 150 2, R₂ = 15.00, and L = 9.00 H. E a R₁ R₂ inductor S b R₁ i (a) Find the current in the circuit (in A) when the switch has been set to position a for a long time. A ms www R₂ (b) Imagine that the switch is thrown quickly from a to b. Compute the initial voltage (in V) across each resistor and across the indu V V V (c) How much time elapses (in ms) before the voltage across the inductor drops to AV = 18.0 V?

AND AGAIN...LETS GO AGAIN... I CAN NOT READ IMAGES.. STOP RESPONDING WITH IMAGES/GRAPHICS. IS THAT MORE COMPLICATED THAN THIS MATH? PLEASE RESPOND IN TEXT...THE LITERAL CHARACTERS YOU ARE READING RIGHT NOW.   UNIVERSITY OF PHYSICS 24.55     In (Figure 1), C1C1C_1 = 3.50 μFμF and VabVabV_ab = 160 VV. The charge on capacitor C1C1 is 150 μCμC and the charge on C3C3 is 450 μCμC. Figure 1 of 1 Part A What is the value of the capacitance of C2C2? Express your answer with the appropriate units.       Part B What is the value of the capacitance of C3C3? Express your answer with the appropriate units.         THE FIGURE DESCRIPTION GIVEN:   A circuit consists of 3 capacitors.The circuit  has endpoints A and B, and is divided into 2 parts by point D. C_1 and C_2  are connected in parellel between points A and D. Capacitors c_3 is located between points B and D.   THAT IS IT. you literly don't get ANY MORE INFORMATION THAN THAT. So don't  reject me again for that lie and please don't…

A +Q Question 2: First, consider the bottom part of the circuit: a) Immediately after both switches have been closed, is there a potential difference along the wire between the bottom plate of the charged capacitor and the bottom plate of the uncharged capacitor? Hint: Consider the distribution of charges at this moment, and consider a real wire with nonzero resistance. b) Now consider the top part of the circuit and describe whether there is a potential difference along the wire immediately after both switches have been closed. c) What happens to the charge on the bottom plate if the bottom switch is closed but the top switch is left open?

Suppose a circuit contains an electromotive force (a battery) that produces a voltage of E(t) volts (V), a capacitor with a capacitance of C farads (F), and a resistor with a resistance of R ohms (0). The voltage Q drop across the capacitor is , where Q is the charge (in coulombs), so in this case Kirchhoff's Law gives Q RI + - E(t). dQ , we have dt Since I dQ R 1 G0 = E(t). dt Suppose the resistance is 102, the capacitance is 0.05F, a battery gives a constant voltage of 50V, and the initial charge is Q(0) = 0 coulombs. Find the charge and the current at time t. Q(t) – I(t) :