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  1. Solution: Capacitor combinations are the reverse of resistor combinations. That is, parallel resistor combinations (i.e., 1/R eq = 1/R 1 + 1/R 2 + . . .) have the same equivalence form as series capacitor combinations (i.e., 1/C equ = 1/C 1 + 1/C 2 + . . . ). As such, adding a capacitor to a series circuit will decrease the equivalent

  2. Department of Physics. Problem Solving 4: Calculating Capacitance and Stored Energy. OBJECTIVES. 1. To take a sample capacitor and calculate the capacitance of that capacitor. 2. To calculate the energy stored in a capacitor in two ways. REFERENCE: Section 5.2, 8.02 Course Notes. PROBLEM SOLVING STRATEGIES (see Section 5.9, 8.02 Course Notes) .

  3. The quantitative treatment of capacitor discharge is inevitably mathematical. As a capacitor discharges through a resistor, the charge it stores Q, the pd across it V, and the current I in the resistor all decrease exponentially with time. ‘10% of the maximum value’ of the current means 0.1 of the initial current I 0

  4. The 1000 μF capacitor is connected across an uncharged 500 μF capacitor by closing the switch S. The charge initially stored by the 1000 μF capacitor is now shared with the 500 μF capacitor. Calculate the total capacitance of the capacitors in parallel.

  5. CAPACITOR - Problem Solving Exercises - Free download as PDF File (.pdf), Text File (.txt) or read online for free. This document contains 5 problem solving exercises involving concepts in capacitors and capacitance: 1.

  6. Three capacitors (with capacitances C1, C2 and C3) and power supply (U) are connected in the circuit as shown in the diagram. a) Find the total capacitance of the capacitors’ part of circuit and total charge Q on the capacitors. b) Find the voltage and charge on each of the capacitors.

  7. Worksheet - 05 - Capacitors Name: 1. What is the unit of Capacitance? 2. Are these capacitors in series or parallel? 3. Write down the formula for the total capacitance of the capacitors in the circuit above. 4. In the circuit above if C1 = 20µF and C2 = 30µF, calculate the combined capacitance. 5.