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  1. The capacitance value tells you something that is always true no matter what the voltage across the capacitor happens to be. What does it tell you? Solution: Capacitance tells you how many coulombs per volt the plates can accommodate. Unless you change the physical characteristics of the system, this will be a constant for a given capacitor. b.)

  2. Practice Problems: Capacitors Solutions 1. (easy) Determine the amount of charge stored on either plate of a capacitor (4x10 -6 F) when connected across a 12 volt battery.

  3. This document provides solutions to 11 practice problems involving capacitors. It covers topics like calculating charge, capacitance, and voltage in simple capacitor circuits as well as more complex circuits involving multiple capacitors connected in series and parallel.

  4. CHAPTER 26. CAPACITANCE AND DIELECTRICS. SOLUTIONS OF SELECTED PROBLEMS (b) The potential difference can be obtain in two ways. One way is to use the potential difference between two charged concentric shells and the other from the capacitance of the cable. Using the first method gives: ∆V = 2k eλln b a

  5. If a square capacitor measuring 10 µm on edge, has a capacitance of 100 fF, what is the separation distance between the capacitor’s plates, in µm? Answer: 35.4 nm.

  6. Find the equivalent capacitance of the capacitors in the figure below. Before we start, it is useful to remember that one farad times one volt gives one coulomb: 1 [F] · 1 [V] = 1 [C], and that capacitance times voltage gives stored charge: Q=CV . Knowing this now will save some confusion on units later on.

  7. The questions cover topics such as the definition and units of capacitance, factors that affect capacitance, and how capacitors connect in series and parallel circuits.