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Transcript
Physics 1021 Laboratory #6 Ohmβs Law and Equivalent Resistance 42 ________________________________________________________________ Ohmβs Law and Equivalent Resistance Electric current πΌ is a measure of the rate of flow of charge and is measured in amperes (π΄). In order to have a current, a potential difference or voltage, π must exist across the wire. It is measured in volts (V) and is the change in the electric potential energy per unit charge. Therefore 1 volt is equivalent to 1 joule per coulomb (1π = 1 π½/πΆ). The relationship between current and voltage is defined by the objectβs resistance π . It is a measure of the resistance to the motion of charged particles and is measured in ohms (πΊ). The current that flows through an object is related to the potential difference. This is the subject of Ohmβs law. A resistor is any object that passes current (a conductor) and dissipates energy in the form of heat. Ohmβs law states that for a conductor with resistance π carrying a current πΌ , the potential difference across the resistor is π = πΌπ . There are two ways that resistors can be connected: Resistors in Series - A number of resistors are in series when the current through each resistor is the same. You can recognize resistors in series by the fact that there is only one path for the current to follow and as a result the current goes through one at a time (in series). (See diagram below.) I I R1 R2 I Resistors in Parallel - A number of resistors are in parallel if the voltage across each resistor is the same. You can recognize two resistors in parallel by the fact that there are multiple paths for the current to take. In the diagram below the current πΌ splits into two different currents, passes through the two resistors (larger current through smaller resistor) and then recombines to the original current πΌ . I I1 R1 I2 R2 I Physics 1021 Laboratory #6 Ohmβs Law and Equivalent Resistance 43 ________________________________________________________________ When multiple resistors are connected in a circuit it is useful to consider the equivalent resistance, π ππ , which is the resistance of a single resistor that could replace the multiple resistors and have the same effect on the circuit i.e. draw the same current from the power supply. The formula for the equivalent resistance is different for both types of connections: ο· Series connection for resistors: π ππ = π 1 + π 2 + β― ο· Parallel connection for resistors: 1 1 1 = + +β― π ππ π 1 π 2 In an electric circuit, ammeters are connected in series and measure current. Voltmeters are connected in parallel and measure voltage. Physics 1021 Laboratory #6 Ohmβs Law and Equivalent Resistance 44 ________________________________________________________________ Prelab Questions These questions need to be completed before entering the lab. Please show all workings. Markerβs Initials Prelab 1 How are current and voltage related for a resistor? Prelab 2 How do we determine the equivalent resistance of resistors in series? How do we determine the equivalent resistance of resistors in parallel? Prelab 3 Circle the appropriate choices below to complete the following sentences: An ammeter is connected in series/parallel and measures current/voltage. A voltmeter is connected in series/parallel and measures current/voltage. STAPLE YOUR PRE-LAB TO THIS PAGE Physics 1021 Laboratory #6 Ohmβs Law and Equivalent Resistance 45 ________________________________________________________________ Laboratory Worksheet Name and Student Number: ___________________________ Partner: ___________________________ Date: ___________________________ TABLE 1: Current (enter unit) Voltage (enter unit) TABLE 2: Slope (enter unit) Value Experimental Uncertainty CHECKPOINT: y-intercept (enter unit) Physics 1021 Laboratory #6 Ohmβs Law and Equivalent Resistance 46 ________________________________________________________________ QUESTION 1: QUESTION 2: QUESTION 3: QUESTION 4: Physics 1021 Laboratory #6 Ohmβs Law and Equivalent Resistance 47 ________________________________________________________________ QUESTION 5: TABLE 3: value (enter unit) πΉπΉ (enter unit) value (enter unit) πΉπΉ (enter unit) π 1 π 2 TABLE 4: π ππ (ππππππ ) π ππ (ππππππππ) QUESTION 6: Physics 1021 Laboratory #6 Ohmβs Law and Equivalent Resistance 48 ________________________________________________________________ QUESTION 7: QUESTION 8: QUESTION 9: Physics 1021 Laboratory #6 Ohmβs Law and Equivalent Resistance 49 ________________________________________________________________ QUESTION 10: QUESTION 11: QUESTION 12: QUESTION 13: Staple graph(s) to this the reverse side of this page.