# INVESTIGATION ONE: WHAT DOES A VOLTMETER DO? How Are Values of Circuit Variables Measured?

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2 : Series voltage division Bulbs in series share the total pressure difference provided by the battery. But the previous activity shows they don t share it equally when they don t have equal resistance values. We have just seen that series bulbs with more resistance (long bulbs) have a greater pressure (potential) difference. series bulbs with less resistance (round bulbs) have less pressure (potential) difference. We may draw a general conclusion for a circuit with resistors in series which has reached a steady-state condition: There is more pressure difference across a larger resistance and less pressure difference across a smaller resistance. Scientists and engineers call this the principle of series voltage division. 3. What do your observations indicate about the resistance of the LONG bulb compared to the resistance of the ROUND bulb? 3. Why would a voltmeter be designed with that resistance? 4. Why isn t a voltmeter normally connected to a circuit as in Figure 6.5? INVESTIGATION TWO: WHAT DOES AN AMMETER DO? DO NOT BEGIN THIS INVESTIGATION UNTIL YOUR TEACHER HAS DESCRIBED HOW TO USE AMMETERS WITHOUT DAMAGING THEM. Activity: Testing the ammeter in series circuits 1. Using two D-cells in the battery and two long bulbs, connect each of the circuits shown below. Observe the reading of the ammeter in each case. How do the meter readings compare? 4. Construct the circuit shown in Figure 6.4c. Measure the pressure differences across each of the parts of the circuit indicated in the diagram, and record the readings in the spaces provided. Now, replace one of the long bulbs in Figure 6.7c with a round bulb, as in the figures below. Move the ammeter around the circuit as in the previous activity. 5. How do the three pressure differences compare? How would they compare if the battery and the bulbs were connected in a series circuit? Activity: Investigating voltmeter resistance 1. Connect the circuit shown in Figure 6.5a. Describe the observed behavior of both the bulb and the voltmeter 2. What do your observations tell you about the resistance of a voltmeter? Physics Explain the difference in ammeter readings from the values observed in the previous exercise. (Question 1) The symbol for the quantitative value of flow rate is I. The rate of flow through a circuit component is commonly called the current through that component. The unit for expressing quantitative values of current is the AMPERE often shortened simply to AMP. Values of current are measured by an ammeter in amperes (or amps). Physics 1-4 -

3 Activity: Testing the ammeter in parallel circuits Set up the circuit as shown in Figure 6.9a using two cells in the battery case. 1. Insert the ammeter at each of the locations indicated by a current symbol (I) in Figure 6.9a. Record the readings provided by this instrument in the corresponding spaces on the figure labeled I 1, I 2, I 3, and I 4. (I 1 and I 4 represent the current in the trunk of the circuit, and I 2 and I 3 represent the current in the branches. 2. What evidence do you have that the ammeter is accurately measuring the flow rates that exist in all parts of the circuit? Activity: Investigating ammeter resistance DO NOT BEGIN THIS ACTIVITY UNTIL YOUR TEACHER HAS DESCRIBED HOW TO USE THE AMMETER WITHOUT DAMAGE. 1. Predict: Suppose you were to short circuit the long bulb in Figure 6.10a using a wire as shown in the diagram. That would, in effect, remove the long bulb s resistance from the circuit. How would you expect the ammeter s reading to change? 6. Why would an instrument designer plan to manufacture an ammeter with this resistance? 7. Why is it easy to damage an ammeter? INVESTIGATION THREE: HOW DO WE MEASURE RESISTANCE? Besides light bulb filaments, there are circuit components called resistors (usually made of carbon), that hinder charge flow but do not emit light. These can be obtained with just about any resistance value. In this section you will learn how to measure resistance. The symbol R is used for the quantitative value of the resistance of a circuit component. The unit for expressing resistance values is the OHM (symbol Ω). In circuit diagrams, resistors are indicated by the symbol at the right. Measuring the resistance of a circuit component requires both a voltmeter and an ammeter. The procedure is as follows: a) Connect the resistor to a battery. b) Use a voltmeter to measure the voltage across the resistor in volts. c) Use an ammeter to measure the current through the resistor in amperes. d) Calculate the ratio of voltage to current: Voltage/Current = a value. e) This value represents the amount of resistance in ohms. 2. Set up the circuit and do the experiment. Was your prediction correct? What did you observe? 3. Now connect the circuit shown in Figure 6.10b. Compare the meter reading change to what you observed in the previous investigation. 4. Considering the change in bulb brightness for the long and the round bulb, does the ammeter act like a short circuit? This equation says that the ratio of ΔV to I represents the amount of resistance R in a resistor. It says that the amount of resistance R in a resistor is equivalent to the amount of pressure difference ΔV that must be applied across the resistor for flow rate I to be pushed through a given resistor. That makes sense, because a large resistance value does require a large pressure difference to drive flow rate through the resistor. The equation indicates that one ohm is equivalent to one volt per ampere. Note that nothing in the definition prevents the resistance from being variable for example, the resistance value of a component might turn out to be different if it is in a circuit with high voltage compared to one with low voltage. Activity: Measuring resistance Your teacher will provide two carbon resistors, referred to as R x and R y. Set up the circuit shown in Figure 6.12, with R x as the resistance. 5. What can you conclude about the resistance of the ammeter? Explain. Physics Physics 1-6 -

4 1. Using 1 cell, then 2 cells, and then 3 cells, measure the pressure difference ΔV across the resistor labeled R x and simultaneously the current through R x. Then replace R x with R y, and repeat the measurements. Record the data in the table below. Then calculate the resistance in ohms for each resistor at each voltage value. Be sure to record the meter readings accurately. 2. After your circuit has been approved, make the necessary measurements. Determine the resistance of a long bulb at different voltages. Record your data and calculations below. The resistance of a long bulb is ohms at volts. The resistance of a long bulb is ohms at volts. The resistance of a long bulb is ohms at volts. Calculations: 3. Does a long bulb obey Ohm s Law? (To help answer this question, plot a graph of pressure difference vs. flow rate at different voltages.) 2. Compare the values you found for R x when using three different driving voltages. Are the values approximately the same? What about the values for R y? : The equivalent resistance idea Suppose you have some boxes, with terminals connected to combinations of bulbs inside the boxes. Each box will behave like a resistor, and the resistance of the box is called the equivalent resistance of the bulbs contained in it. In Figures 6.14a and 6.14b, the shaded areas labeled A and B represent two such boxes. The equivalent resistances of the boxes can be compared by connecting them to the same battery and measuring the flow rates that the battery voltage drives through them. 3. Does the resistor labeled R x obey Ohm s law? Does the one labeled R y? Activity: Equivalent resistance for parallel and series resistors In Figures 6.15a and 6.15b, the shaded areas indicate that we will be comparing the equivalent resistance of two long bulbs in parallel with the equivalent resistance of a single long bulb. Do not set up these circuits until you have answered questions 1 and Activity: Resistance of a long bulb 1. Design a circuit to determine the resistance of a long bulb. Sketch your circuit below and have your teacher check it. Physics Physics 1-8 -

5 1. Explain how observing the ammeter readings will enable you to decide if the equivalent resistance of two bulbs in parallel is greater than, less than, or equal to the resistance of a single bulb. 1. Which bulb in circuit 6.16a is getting energy from the battery at a greater rate? What is the evidence? 2. One of the bulbs in 6.16a is getting more energy per second than the other. Is this because there is more current through the bulb? Is it because there is more voltage/pressure difference across the bulb? 2 What does your intuition tell you about the equivalent resistance of two bulbs in parallel compared to the resistance of a single bulb? 3. Which bulb in circuit 6.16b is getting energy from the battery at a greater rate? What is the evidence? 3. Now, connect your battery as in Figure 6.15a and then as in Figure 6.15b. How does the equivalent resistance of the two parallel bulbs in circuit 6.15b compare to the resistance of the single bulb in circuit 6.15a? What is the evidence? 4. One of the bulbs in 6.16b is getting more energy per second than the other. Is this because there is more current through the bulb? Is it because there is more voltage/pressure difference across the bulb? : What is power? What is a watt? Remove the pair of bulbs and reconnect them in series, as in Figure 6.15c. Then connect your battery as in Figure 6.15a and then as in Figure 6.15c. The activity above shows that the rate of energy transfer to a bulb is determined by two variables: (1) CURRENT the flow rate of charge passing through the bulb (2) VOLTAGE the pressure difference that drives the flow rate We would like to find out how these variables combine to determine the rate of transfer of energy when both of them are varying. We will use the professional term POWER for rate of transfer of energy. "POWER" MEANS AMOUNT OF ENERGY TRANSFERRED PER SECOND. 4. How does the equivalent resistance of the two series bulbs in circuit 6.15c compare to the resistance of the single bulb in circuit 6.15a? What is the evidence? Energy transferred to a bulb comes from a battery or some other energy source. When we need to distinguish between transfer to one part of a circuit and from some other part, we will use the terms POWER INPUT and POWER OUTPUT. The unit of power is the WATT. The magnitude of the watt is defined as follows: INVESTIGATION FOUR: HOW DO WE MEASURE ENERGY TRANSFER? Activity: What are the variables that determine energy transfer? Set up the circuit in Figure 6.16a, and then the circuit in Figure 6.16b. The bulbs in these circuits are getting energy from a battery. The evidence is that they give out energy as light when the battery is connected to them. Figure 6.17 shows a unit cell connected to a unit bulb. Chemical activity in this imaginary cell maintains a 1 volt pressure difference in its terminals, and the resistance of this special bulb allows the cell to drive a 1 ampere flow rate through it. The symbol P is used for amount of power input. Therefore, P = 1 watt for a unit bulb lit by a unit cell, illustrated in Figure Physics Physics

6 Activity: How do current and voltage jointly determine power transfer? We can use the definition of the watt provided in Figure 6.17 to determine the power input to a box that contains any combination of unit bulbs. Figures 6.18a and 6.18b show how unit cells in series can provide 1 volt across each bulb in a variety of different combinations that let different battery voltages drive different currents through different boxes. Two shaded boxes with different combinations of unit bulbs are shown in Figures 6.18a and 6.18b. Here s how to determine magnitudes of the variables: POWER input to a box - is equal to - number of unit bulbs in box CURRENT through the box - is equal to - number of parallel paths in box VOLTAGE that drives current - is equal to - number of unit cells in battery Activity: Power Input vs. Power Output The power transfer relationship P = I ΔV is valid for input to identical bulbs lit to identical brightness. But does it apply to all bulb combinations? And does it apply to output from batteries as well as input to light bulbs? Figure 6.19 shows a circuit with two unlike bulbs. 1. Use meters to make appropriate measurements and calculations in order to complete Table 6.19 below. Show all units!!! 2. Does the Power Output equal the total Power Input in this circuit? Comment. Imagine an arrowtail with one shaft drawn next to each bulb in Figures 6.18a and 6.18b, representing a 1 ampere flow rate through each bulb. 1. On Figures 6.18a and 6.18b, draw arrowtails to represent current into and out of the shaded boxes. Draw one shaft in the arrowtail for each ampere. Calculations: 2. Near each shaded box in Figures 6.18a and 6.18b, write Near each arrowtail, write Near each battery, write P =? (a number for watts of power input to the box.) I =? (a number for amperes of flow rate into and out of the box.) ΔV =? (a number for volts of pressure difference across the box.) 3. Look at the numbers you placed on Figures 6.18a and 6.18b. Write an equation that describes the pattern of relationship between P, I, and ΔV. Physics Physics

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