RC Challenge Problem You have an RC Circuit hooked up to a battery that you are testing for your company. This consists of a battery, resistor and capacitor all in series. You can assume the battery is ideal (no internal resistance). You need to know how long it takes (time) in order for the capacitor to store 69.1% of the maximum possible energy for this circuit. The values for the battery, resistor and capacitor are below. Battery = 11.88 V %3D Capacitor = 117.00 micro Farads (UF) %3D Resistor = 106.00 kilo Ohms (kS2) %3D rahwer. Make sure to include units with your al Hint: This is NOT the same question as asking how long it takes to have 69.1 % of the maximum voltage across the capacitor. Think about how the capacitor energy and voltage relate to solve this. Your Answer: Answer units

RC Challenge Problem You have an RC Circuit hooked up to a battery that you are testing for your company. This consists of a battery, resistor and capacitor all in series. You can assume the battery is ideal (no internal resistance). You need to know how long it takes (time) in order for the capacitor to store 69.1% of the maximum possible energy for this circuit. The values for the battery, resistor and capacitor are below. Battery = 11.88 V %3D Capacitor = 117.00 micro Farads (UF) %3D Resistor = 106.00 kilo Ohms (kS2) %3D rahwer. Make sure to include units with your al Hint: This is NOT the same question as asking how long it takes to have 69.1 % of the maximum voltage across the capacitor. Think about how the capacitor energy and voltage relate to solve this. Your Answer: Answer units

College Physics

11th Edition

ISBN:9781305952300

Author:Raymond A. Serway, Chris Vuille

Publisher:Raymond A. Serway, Chris Vuille

Chapter1: Units, Trigonometry. And Vectors

Section: Chapter Questions

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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Kirchhoff Loop Problem Below is a circuit with 3 batteries and 2 resistors. Depending on the voltages of the batteries and the values of the resistors, either 1 or 2 of the batteries may be getting charged by the circuit. At least 1 battery has to be providing power to the circuit. But without solving Kirchhoff's Junction Rule and Kirchhoff's Loop Rule you don't know which is which. To determine which category the batteries fall into, you need to determine the magnitude and direction of the current in each leg of the circuit. The image below has the guessed direction of current, which is not necessarily correct. But you can use this to start your problem solving. The values for the resistances and batteries are below. R1 i3 + E1 E2 E3 A F R1 = 139.0 Ohms R2 = 164.0 Ohms E 1 = 4.20 V E 2 = 10.70 V € 3 = 14.11 V Find current i, in this circuit. Indicate direction by putting a - sign in front of the number if the actual current is traveling the opposite direction of the diagram. If the…