ࡱ> NPMd]gZT_y{e }bjbj66 \m\\m\I.B B 4hV|Gnd:    aGcGcGcGcGcGcGI^LfcGE|!w " |!|!cG  kG(((|!  aG(|!aG((nBE `\."C MGG0GCL(#L@ELE " (  cGcG% G|!|!|!|!L B > : Resistors in Series and Parallel Equipment Needed Power Supply, Fisher-EMD S44175-1 Battery Eliminator Resistance Board, Clear Plastic (100, 330, 560) Lead Set, Lab Tables Multi-Meter, Digital (DMM) WaveTek 15XL Probes, for Multi-Meter, Digital Note: The resistor colors are br bk br, o o br, and g bu br. The document How to Read Resistor Codes is on the last page of this lab. Objective In this lab we will quantitatively investigate the equivalent resistance of resistors added in series and parallel as well as the behavior of circuits wired in parallel or series. Combinations of Series and Parallel Resistors(Theory Section) Once we have established Ohms Law, a question that arises quite naturally is What happens if we connect several resistors together? We can connect resistors in one of two ways. If we connect them one after another as shown in Figure 1, we say that they are connected in series. If we connect them so that the ends are joined together in pairs as shown in Figure 2, we say that the resistors are connected in parallel. Figure 1 Resistors connected in Series  EMBED Visio.Drawing.11  Figure 2 Resistors connected in Parallel  EMBED Visio.Drawing.11  We now want to consider equivalent resistances when resistors are placed in series and/or parallel. To understand this we need to understand some properties of potential difference and current better. First if there is only one path for the current to follow such as the series circuit shown in Figure 3, then the current has to have the same value everywhere in the circuit. Figure 3 Series Resistor circuit  EMBED Visio.Drawing.11  If it didnt, charge would accumulate at various points in the circuit causing electric fields that would alter how the current flows in the circuit. The second thing we need to know is that the potential difference across the circuit must be equal to the potential difference supplied by the power supply. Note that we need to account for all of the resistance including any internal resistance of the power supply for this conclusion to be accurate. In this experiment, the resistors we will be using are large compared to the internal resistance of the power supply and consequently we will neglect the internal resistance of the power supply. If we let  EMBED Equation.3  be the potential difference across  EMBED Equation.3 ,  EMBED Equation.3  be the potential difference across  EMBED Equation.3 , and V be the potential difference supplied by the power supply then  QUOTE   If we apply Ohms Law to calculate the potential difference across each of the resistors and use the fact that the current is the same through each resistor we obtain  QUOTE   and  QUOTE   Giving us for the sum of the potential drops across each of the resistors  QUOTE   Equation 1 We define the equivalent resistance of the circuit shown in Figure 3 as  QUOTE   . Dividing both sides of Equation 1 by I yields  QUOTE   Equation 2 When we add resistors in series the equivalent resistance is simply the sum of the individual resistors. A parallel resistor circuit is shown in Figure 4. Figure 4 Parallel resistive network  EMBED Visio.Drawing.11  In order to understand how the resistors add in this circuit, we need to know a few more facts about the behavior of potential difference and current in this type of circuit. The elements in a circuit are usually connected by wire with very low resistance. We typically neglect the resistance of the wires connecting the various elements and assume that current flows through the wires connecting the circuit elements without any potential drops. Thus when we have resistors connected in parallel across a power supply as shown in Figure 4, the potential difference across each resistor is equal to that supplied by the power supply. What about the current? A current I flows out of the power supply. Let  EMBED Equation.3  be the current flowing through  EMBED Equation.3  and let  EMBED Equation.3  be the current flowing through  EMBED Equation.3 . The sum of the currents flowing in the resistors must be equal to that supplied by the power supply. If it werent charge would build up somewhere in the circuit creating an electric field which would alter how the charge flowed. Thus for the current flowing in the parallel circuit we can write  QUOTE   If we make use of Ohms Law, we can calculate the current flowing in each of the resistors in terms of the potential difference supplied by the power supply we obtain  QUOTE   and  QUOTE   Adding these currents together we can write  QUOTE   We can define the equivalent resistance for the parallel resistive circuit by  QUOTE   Equation 3 If we divide both sides of Equation 3 by V we obtain  QUOTE   Equation 4 In parallel circuits, the reciprocals of the resistance add. We will now investigate how resistors add in series and parallel and how these combinations of resistors behave. We will place these resistors in series and parallel circuits and measure the currents and potential differences in the circuits, comparing them to predictions based on Equations 1 thru 4. Procedure There are five basic sections. Preliminaryfinding out about the individual resistors. Part Ifinding the equivalent resistance of series resistors. Part IIseries resistors in a circuit. Part IIIfinding the equivalent resistance of parallel resistors. Part IVparallel resistors in a circuit. Preliminary Read the bands on the three resistors and determine their nominal value. Use the attached sheet How to Read Resistor Codes. Enter in Table 1. Set the DMM to measure resistance. Measure the resistance of each resistor to see what the actual measured value of the resistor is. Table  SEQ Table \* ARABIC 1 Color BandsNominal Measured  Part I Equivalent Resistance in Series Figure 6 Measurement of the equivalent resistance in the series circuit  EMBED Visio.Drawing.11  Set the DMM to measure resistance. Connect the three resistors so that they are connected in series with the DMM (set to ohms) as shown in Figure 6. What is the measured equivalent resistance of the three resistors? _______________ Add the measured resistances in Table 1.  QUOTE   _______________ How do the values in Question 3 and Question 4 compare? What is their percent difference?  QUOTE   _______________% Of the four numbered equations (in the Theory Section), which one applies here? _______________ Part II Resistors in a Series Circuit Figure 7 Series Resistor Circuit  EMBED Visio.Drawing.11  Connect the three resistors, the ammeter, and the battery eliminator in series as shown in Figure 7. The ammeter should be set in the 200mADC scale. Set the battery eliminator DC Voltage Selector knob to 6VDC. Do not turn on the battery eliminator until your circuit has been checked by your professor or the lab technician. ____ Measure the potential difference across the battery eliminator.  QUOTE   _______________ Measure the potential difference across each resistor.  QUOTE  _______________  QUOTE  _______________  QUOTE  _______________ Add the potential difference across the individual resistors  QUOTE  _______________ How does the value of Question 4 compare to the value of Question 2? What is the percent difference? Record the current on the ammeter.  QUOTE  _______________ What do expect the current in each resistor to be? _______________ Using the measured resistances and the measured current, calculate the total potential difference across the equivalent circuit.  QUOTE   _______________ How does the value in Question 8 compare to the value in Question 4? What is the percent difference? Which number equation (in the Theory Section) does Question 7 most illustrate? _______________ Part III Equivalent Resistance in Parallel Figure 8 Measurement of the equivalent resistance for the parallel circuit.  EMBED Visio.Drawing.11  Set the DMM to measure resistance. Connect the three resistors so that they are wired in parallel with the DMM as shown in Figure 8. What is the equivalent resistance of the three resistors? _______________ Add the reciprocals of the resistances in Table 1.  QUOTE   _______________ Find the reciprocal of the sum in Number 4. _______________ How do the values in Question 3 and Question 5 compare? What is the percent difference?  QUOTE   _______________% Of the four numbered equations (in the Theory Section), which one applies here? _______________ Part IV Parallel Resistors in a Circuit Figure 9 Resistor in a Parallel Circuit  EMBED Visio.Drawing.11  Connect the three resistors in parallel as shown in Figure 9. Figure 9 shows four different locations where the ammeter will go for each of your measurements. This means you will have to move the one ammeter to get each measurement. The ammeter should be set in the 200mADC scale and wired accordingly. Some DMMs may be different. Set the battery eliminator DC voltage Selector to 6 VDC. Do not turn on the battery eliminator until your circuit has been checked by your professor or the lab technician. You will have four different circuits. Each one must be checked. Measure the potential difference across the battery eliminator. _______________ What do you expect the potential difference across each resistor to be? _______________ Place the ammeter successively in the circuit so that the current through the circuit and each individual resistor can be measured. Since you only have one ammeter, you will need to move it to make different measurements. Important Note: Make sure to turn off battery eliminator before making any changes to the circuit. As above, after a change, have your circuit checked each time.  QUOTE   _______________  QUOTE   _______________  QUOTE   _______________  QUOTE   _______________ Add the current through each of the resistors  QUOTE   _______________ Compare  QUOTE   to the total current  QUOTE   _______________ What is the percent difference?  QUOTE   ______________% Discussion Questions Series Resistors Make a statement comparing the total potential difference of the circuit and the potential difference across the three resistors. Make a statement comparing the total current and the current going through each resistor. Parallel Resistors Make a statement comparing the total potential difference of the circuit and the potential difference across the three resistors. Make a statement comparing the total current and the current going through each resistor. How to read Resistor Color Codes First the code BlackBrownRedOrangeYellowGreenBlueVioletGrayWhite0123456789How to read the code First find the tolerance band, it will typically be gold ( 5%) and sometimes silver (10%). Starting from the other end, identify the first band - write down the number associated with that color. Now 'read' and record the next color. Now read the third or 'multiplier' band and write down that number of zeros. If the 'multiplier' band is Gold move the decimal point one to the left. If the 'multiplier' band is Silver move the decimal point two places to the left. If the resistor has one more band past the tolerance band it is a quality band. Read the number as the '% Failure rate per 1000 hour's of operation at full power load'. 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