Chapter 18 Schematic Diagrams

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Presentation transcript:

Chapter 18 Schematic Diagrams Section 1 Schematic Diagrams and Circuits Chapter 18 Schematic Diagrams A schematic diagram is a representation of a circuit that uses lines to represent wires and different symbols to represent components. Some symbols used in schematic diagrams are shown at right.

Chapter 18 Electric Circuits Section 1 Schematic Diagrams and Circuits Chapter 18 Electric Circuits An electric circuit is a set of electrical components connected such that they provide one or more complete paths for the movement of charges. A schematic diagram for a circuit is sometimes called a circuit diagram. Any element or group of elements in a circuit that dissipates energy is called a load.

Electric Circuits, continued Section 1 Schematic Diagrams and Circuits Chapter 18 Electric Circuits, continued A circuit which contains a complete path for electrons to follow is called a closed circuit. Without a complete path, there is no charge flow and therefore no current. This situation is called an open circuit. A short circuit is a closed circuit that does not contain a load. Short circuits can be hazardous.

Electric Circuits, continued Section 1 Schematic Diagrams and Circuits Chapter 18 Electric Circuits, continued The source of potential difference and electrical energy is the circuits emf. Any device that transforms nonelectrical energy into electrical energy, such as a battery or a generator, is a source of emf. If the internal resistance of a battery is neglected, the emf equals the potential difference across the source’s two terminals.

Electric Circuits, continued Section 1 Schematic Diagrams and Circuits Chapter 18 Electric Circuits, continued The terminal voltage is the potential difference across a battery’s positive and negative terminals. For conventional current, the terminal voltage is less than the emf. The potential difference across a load equals the terminal voltage.

Chapter 18 Resistors in Series Section 2 Resistors in Series or in Parallel Chapter 18 Resistors in Series A series circuit describes two or more components of a circuit that provide a single path for current. Resistors in series carry the same current. The equivalent resistance can be used to find the current in a circuit. The equivalent resistance in a series circuit is the sum of the circuit’s resistances. Req = R1 + R2 + R3…

Resistors in Series, continued Section 2 Resistors in Series or in Parallel Chapter 18 Resistors in Series, continued Two or more resistors in the actual circuit have the same effect on the current as one equivalent resistor. The total current in a series circuit equals the potential difference divided by the equivalent resistance.

Chapter 18 Sample Problem Resistors in Series Section 2 Resistors in Series or in Parallel Chapter 18 Sample Problem Resistors in Series A 9.0 V battery is connected to four light bulbs, as shown at right. Find the equivalent resistance for the circuit and the current in the circuit.

Sample Problem, continued Section 2 Resistors in Series or in Parallel Chapter 18 Sample Problem, continued Resistors in Series 1. Define Given: ∆V = 9.0 V R1 = 2.0 Ω R2 = 4.0 Ω R3 = 5.0 Ω R4 = 7.0 Ω Unknown: Req = ? I = ? Diagram:

Sample Problem, continued Section 2 Resistors in Series or in Parallel Chapter 18 Sample Problem, continued Resistors in Series 3. Calculate Substitute the values into the equation and solve: Substitute the equivalent resistance value into the equation for current.

Resistors in Series, continued Section 2 Resistors in Series or in Parallel Chapter 18 Resistors in Series, continued Series circuits require all elements to conduct electricity As seen below, a burned out filament in a string of bulbs has the same effect as an open switch. Because the circuit is no longer complete, there is no current.

Chapter 18 Resistors in Parallel Section 2 Resistors in Series or in Parallel Chapter 18 Resistors in Parallel A parallel arrangement describes two or more com-ponents of a circuit that provide separate conducting paths for current because the components are connected across common points or junctions Lights wired in parallel have more than one path for current. Parallel circuits do not require all elements to conduct.

Resistors in Parallel, continued Section 2 Resistors in Series or in Parallel Chapter 18 Resistors in Parallel, continued Resistors in parallel have the same potential differences across them. The sum of currents in parallel resistors equals the total current. The equivalent resistance of resistors in parallel can be calculated using a reciprocal relationship

Chapter 18 Sample Problem Resistors in Parallel Section 2 Resistors in Series or in Parallel Chapter 18 Sample Problem Resistors in Parallel A 9.0 V battery is connected to four resistors, as shown at right. Find the equivalent resistance for the circuit and the total current in the circuit.

Sample Problem, continued Section 2 Resistors in Series or in Parallel Chapter 18 Sample Problem, continued Resistors in Parallel 1. Define Given: ∆V = 9.0 V R1 = 2.0 Ω R2 = 4.0 Ω R3 = 5.0 Ω R4 = 7.0 Ω Unknown: Req = ? I = ? Diagram:

Sample Problem, continued Section 2 Resistors in Series or in Parallel Chapter 18 Sample Problem, continued Resistors in Parallel 3. Calculate Substitute the values into the equation and solve:

Sample Problem, continued Section 2 Resistors in Series or in Parallel Chapter 18 Sample Problem, continued Resistors in Parallel 3. Calculate, continued Substitute the equivalent resistance value into the equation for current.

Resistors in Series or in Parallel Section 2 Resistors in Series or in Parallel Chapter 18 Resistors in Series or in Parallel

Resistors Combined Both in Parallel and in Series Section 3 Complex Resistor Combinations Chapter 18 Resistors Combined Both in Parallel and in Series Many complex circuits can be understood by isolating segments that are in series or in parallel and simplifying them to their equivalent resistances. Work backward to find the current in and potential difference across a part of a circuit.

Chapter 18 Sample Problem Equivalent Resistance Section 3 Complex Resistor Combinations Chapter 18 Sample Problem Equivalent Resistance Determine the equivalent resistance of the complex circuit shown below.

Sample Problem, continued Section 3 Complex Resistor Combinations Chapter 18 Sample Problem, continued Equivalent Resistance Reasoning The best approach is to divide the circuit into groups of series and parallel resistors. This way, the methods presented in Sample Problems A and B can be used to calculate the equivalent resistance for each group.

Sample Problem, continued Section 3 Complex Resistor Combinations Chapter 18 Sample Problem, continued Equivalent Resistance 1. Redraw the circuit as a group of resistors along one side of the circuit. Because bends in a wire do not affect the circuit, they do not need to be represented in a schematic diagram. Redraw the circuit without the corners, keeping the arrangement of the circuit elements the same. TIP: For now, disregard the emf source, and work only with the resistances.

Sample Problem, continued Section 3 Complex Resistor Combinations Chapter 18 Sample Problem, continued Equivalent Resistance 2. Identify components in series, and calcu-late their equivalent resistance. Resistors in group (a) and (b) are in series. For group (a): Req = 3.0 Ω + 6.0 Ω = 9.0 Ω For group (b): Req = 6.0 Ω + 2.0 Ω = 8.0 Ω

Sample Problem, continued Section 3 Complex Resistor Combinations Chapter 18 Sample Problem, continued Equivalent Resistance 3. Identify components in parallel, and calculate their equivalent resis-tance. Resistors in group (c) are in parallel.

Sample Problem, continued Section 3 Complex Resistor Combinations Chapter 18 Sample Problem, continued Equivalent Resistance 4. Repeat steps 2 and 3 until the resistors in the circuit are reduced to a single equivalent resistance.The remainder of the resistors, group (d), are in series.

Chapter 18 Multiple Choice Standardized Test Prep Multiple Choice 1. Which of the following is the correct term for a circuit that does not have a closed-loop path for electron flow? A. closed circuit B. dead circuit C. open circuit D. short circuit

Multiple Choice, continued Chapter 18 Standardized Test Prep Multiple Choice, continued 2. Which of the following is the correct term for a circuit in which the load has been unintentionally bypassed? F. closed circuit G. dead circuit H. open circuit J. short circuit

Multiple Choice, continued Chapter 18 Standardized Test Prep Multiple Choice, continued Use the diagram below to answer questions 3–5. 3. Which of the circuit elements contribute to the load of the circuit? A. Only A B. A and B, but not C C. Only C D. A, B, and C

Multiple Choice, continued Chapter 18 Standardized Test Prep Multiple Choice, continued Use the diagram below to answer questions 3–5. 4. Which of the following is the correct equation for the equivalent resis-tance of the circuit?

Multiple Choice, continued Chapter 18 Standardized Test Prep Multiple Choice, continued Use the diagram below to answer questions 3–5. 5. Which of the following is the correct equation for the current in the resistor?

Multiple Choice, continued Chapter 18 Standardized Test Prep Multiple Choice, continued Use the diagram below to answer questions 6–7. 6. Which of the following is the correct equation for the equivalent resis-tance of the circuit?

Multiple Choice, continued Chapter 18 Standardized Test Prep Multiple Choice, continued Use the diagram below to answer questions 6–7. 7. Which of the following is the correct equation for the current in resistor B?

Multiple Choice, continued Chapter 18 Standardized Test Prep Multiple Choice, continued 8. Three 2.0 Ω resistors are connected in series to a 12 V battery. What is the potential difference across each resistor? F. 2.0 V G. 4.0 V H. 12 V J. 36 V

Multiple Choice, continued Chapter 18 Standardized Test Prep Multiple Choice, continued Use the following passage to answer questions 9–11. Six light bulbs are connected in parallel to a 9.0 V battery. Each bulb has a resistance of 3.0 Ω. 9. What is the potential difference across each bulb? A. 1.5 V B. 3.0 V C. 9.0 V D. 27 V

Multiple Choice, continued Chapter 18 Standardized Test Prep Multiple Choice, continued Use the following passage to answer questions 9–11. Six light bulbs are connected in parallel to a 9.0 V battery. Each bulb has a resistance of 3.0 Ω. 10. What is the current in each bulb? F. 0.5 A G. 3.0 A H. 4.5 A J. 18 A

Multiple Choice, continued Chapter 18 Standardized Test Prep Multiple Choice, continued Use the following passage to answer questions 9–11. Six light bulbs are connected in parallel to a 9.0 V battery. Each bulb has a resistance of 3.0 Ω. 11. What is the total current in the circuit? A. 0.5 A B. 3.0 A C. 4.5 A D. 18 A