In a parallel circuit:
- The voltage across each branch is equal to the source voltage
- The total current is the sum of the currents in each branch
- The total resistance is lower than any single branch resistance and can be calculated using the reciprocal formula or product over sum method
- The total power is the sum of the power dissipated in each branch
This document calculates the total resistance and source current through a series-parallel circuit to determine the desired current or voltage. It shows the step-by-step work of combining resistor values in series and parallel configurations to solve for the current through each resistor back to the starting point. The calculations begin with the highest resistance point and work back through the circuit combinations to obtain the final voltages and currents.
This document discusses measuring current intensity and potential differences in simple circuits. It defines conductance, resistance, current intensity, and potential difference. It provides formulas for calculating conductance from current and potential difference, and resistance from potential difference and current. Examples are given of calculating these values from direct measurements and graphs. Key points are summarized in a table. Activities include worksheets to reinforce the concepts.
This document discusses equivalent resistance in electrical circuits. It defines equivalent resistance as the total resistance of a circuit and provides the formulas for calculating equivalent resistance in series and parallel circuits. For series circuits, equivalent resistance is calculated by adding the individual resistances. For parallel circuits, equivalent resistance is calculated using reciprocal sums of the individual resistances. The document includes examples of applying the formulas to determine equivalent resistance in both series and parallel circuits. It also discusses relative error in electrical resistance measurements.
This document discusses ammeters and voltmeters and how they are used in electric circuits. It explains that ammeters must be connected in series to measure current, while voltmeters are connected in parallel to measure potential difference. Examples are given of correctly and incorrectly connecting these instruments in series and parallel circuits. Key points are that in series circuits, current is the same but potential difference varies, while in parallel circuits the potential difference is the same but current can vary. Practice problems are provided to help understand how to use ammeters and voltmeters to solve circuit problems.
Problemas (17 Págs. - 45 Problemas) Resueltos del Laboratorio N° 2 De Física IILUIS POWELL
1) The document summarizes key concepts about direct current circuits including resistors in series and parallel and calculations for total resistance, current, and voltage in various circuit configurations.
2) Key examples calculate total resistance, current, and voltages for circuits involving resistors connected in series and parallel with batteries and sources of emf. Internal resistances of batteries are also considered.
3) Methods for analyzing more complex circuits involving both series and parallel connections are demonstrated through worked examples. Calculations include determining equivalent resistances, current, voltage, power, and addressing relationships between open circuit potential, terminal potential and internal resistance.
This document provides an overview of resistors in parallel circuits. It defines key characteristics such as all resistors having the same voltage across each branch. The total current is the sum of the branch currents. The equivalent or total resistance of resistors in parallel is always smaller than the lowest individual resistance. Formulas are provided to calculate total resistance, branch currents, and voltage drops for circuits with resistors connected in parallel. Examples demonstrate applying these formulas to solve problems involving parallel resistors.
This document provides information about parallel circuits. It defines a parallel circuit as having multiple paths from the power source through various resistors. The key learning objectives are that students will understand what parallel circuits look like, and know the relationships between voltage, current, and resistance in parallel circuits. The document explains that in parallel circuits, voltage is constant across all resistors while current is calculated by adding the individual branch currents. It provides formulas for calculating total resistance, current, and voltage values. Examples are given to demonstrate applying the formulas.
This document calculates the total resistance and source current through a series-parallel circuit to determine the desired current or voltage. It shows the step-by-step work of combining resistor values in series and parallel configurations to solve for the current through each resistor back to the starting point. The calculations begin with the highest resistance point and work back through the circuit combinations to obtain the final voltages and currents.
This document discusses measuring current intensity and potential differences in simple circuits. It defines conductance, resistance, current intensity, and potential difference. It provides formulas for calculating conductance from current and potential difference, and resistance from potential difference and current. Examples are given of calculating these values from direct measurements and graphs. Key points are summarized in a table. Activities include worksheets to reinforce the concepts.
This document discusses equivalent resistance in electrical circuits. It defines equivalent resistance as the total resistance of a circuit and provides the formulas for calculating equivalent resistance in series and parallel circuits. For series circuits, equivalent resistance is calculated by adding the individual resistances. For parallel circuits, equivalent resistance is calculated using reciprocal sums of the individual resistances. The document includes examples of applying the formulas to determine equivalent resistance in both series and parallel circuits. It also discusses relative error in electrical resistance measurements.
This document discusses ammeters and voltmeters and how they are used in electric circuits. It explains that ammeters must be connected in series to measure current, while voltmeters are connected in parallel to measure potential difference. Examples are given of correctly and incorrectly connecting these instruments in series and parallel circuits. Key points are that in series circuits, current is the same but potential difference varies, while in parallel circuits the potential difference is the same but current can vary. Practice problems are provided to help understand how to use ammeters and voltmeters to solve circuit problems.
Problemas (17 Págs. - 45 Problemas) Resueltos del Laboratorio N° 2 De Física IILUIS POWELL
1) The document summarizes key concepts about direct current circuits including resistors in series and parallel and calculations for total resistance, current, and voltage in various circuit configurations.
2) Key examples calculate total resistance, current, and voltages for circuits involving resistors connected in series and parallel with batteries and sources of emf. Internal resistances of batteries are also considered.
3) Methods for analyzing more complex circuits involving both series and parallel connections are demonstrated through worked examples. Calculations include determining equivalent resistances, current, voltage, power, and addressing relationships between open circuit potential, terminal potential and internal resistance.
This document provides an overview of resistors in parallel circuits. It defines key characteristics such as all resistors having the same voltage across each branch. The total current is the sum of the branch currents. The equivalent or total resistance of resistors in parallel is always smaller than the lowest individual resistance. Formulas are provided to calculate total resistance, branch currents, and voltage drops for circuits with resistors connected in parallel. Examples demonstrate applying these formulas to solve problems involving parallel resistors.
This document provides information about parallel circuits. It defines a parallel circuit as having multiple paths from the power source through various resistors. The key learning objectives are that students will understand what parallel circuits look like, and know the relationships between voltage, current, and resistance in parallel circuits. The document explains that in parallel circuits, voltage is constant across all resistors while current is calculated by adding the individual branch currents. It provides formulas for calculating total resistance, current, and voltage values. Examples are given to demonstrate applying the formulas.
This document discusses how to incorporate ammeters and voltmeters into electric circuits. It explains that ammeters are always connected in series to measure current, while voltmeters are connected in parallel to measure potential difference. In series circuits, ammeters will all read the same current but voltmeters will read different voltages at different points. In parallel circuits, ammeters can read different currents but voltmeters will all read the same potential difference. The document provides examples of connecting measuring instruments into series and parallel circuits and calculating their readings based on the circuit properties.
The document discusses resistance in series and parallel circuits. For series circuits, the total resistance (Rs) is calculated by adding the individual resistances. For parallel circuits, the total resistance (Rp) is calculated by taking the reciprocal of the sum of the reciprocals of the individual resistances. An example is provided showing how to calculate the equivalent resistance of two light bulbs connected in parallel.
The document contains the details of a final exam, including 10 questions on various topics in physics. The exam will take place on Tuesday, April 21st at 1:00 pm in room 300 Richards. The first question involves calculating currents, potential differences, and equivalent resistance in a multi-resistor circuit. The second question involves calculating magnetic field magnitudes and directions from current-carrying wires. The remaining questions cover additional topics such as capacitors, electromagnetic waves, sound waves, electric fields, and circuits.
This document describes electric circuits and the differences between series and parallel circuits. It includes:
- Descriptions of circuit components like cells, batteries, resistors, and switches used to draw circuit diagrams.
- Explanations of how current, voltage, and resistance work in series circuits compared to parallel circuits. In series circuits, the same current flows through each component and voltage drops add up. In parallel circuits, currents split and voltages are equal across each branch.
- Examples of calculating current, voltage, resistance, power, and solving circuit problems for both series and parallel circuits using formulas like Ohm's law.
PROBLEMAS RESUELTOS (93) DE LABORATORIO N° 2 DE FÍSICA II - SEARSLUIS POWELL
This document discusses direct-current circuits and series-parallel resistor combinations. It contains several examples of calculating equivalent resistances and currents in circuits with series and parallel resistors. The key steps are to identify the resistor combinations, set up the appropriate series or parallel resistance formula, then execute the calculations and evaluate the results. Calculating power dissipation in resistors is also demonstrated.
The document discusses direct current (DC) circuits and Kirchoff's laws. It begins by outlining the objectives and introducing circuit symbols used. It then explains series and parallel resistor connections, and how to calculate equivalent resistances. Complex circuits containing both series and parallel resistors are also discussed. Kirchoff's laws are introduced as tools for analyzing circuits, with the junction rule and voltage rule explained. Examples are provided to demonstrate applying concepts like equivalent resistance calculations and using Kirchoff's laws to solve for unknown currents and voltages.
The document discusses resistors, resistance, and circuits. It covers thermistors and how their resistance changes with temperature. Superconductors and how their resistance drops to zero below a critical temperature is explained. Series and parallel resistor circuits are analyzed. Methods for calculating total resistance, current, and power in circuits are provided along with example problems and their solutions.
The document summarizes key concepts about electricity and circuits, including Ohm's Law, charge in circuits, power, and measurements using ohmmeters, voltmeters, and ammeters. It also covers series and parallel circuits, how to add resistors, and how to solve complex circuits by calculating total resistance and current. Resistors in series add their resistances while resistors in parallel calculate equivalent resistance using reciprocals.
Unit 103 power_point_7_resistors_parallelwirethehouse
When resistors are connected in parallel, the total current splits up and divides equally among the branches, while the voltage remains the same across each branch. The equivalent resistance of resistors in parallel can be calculated using the formula: 1/Requiv = 1/R1 + 1/R2 + 1/R3. In this example, the resistors 16Ω, 24Ω and 48Ω are connected in parallel to a 240V supply. Using the parallel resistance formula, the equivalent resistance is calculated to be 8Ω. Then using Ohm's Law, the total current is calculated to be 30A.
This document discusses series and parallel circuits. In a series circuit, all components are connected one after the other so there is only one path for electron flow. The total resistance is the sum of the individual resistances and the current is the same throughout. In a parallel circuit, each branch provides its own path so the voltage is the same across all branches but currents can differ depending on the branch resistances. The total current is the sum of the branch currents and the total resistance is lower than any single branch resistance.
1) The document discusses circuits, Ohm's law, resistors, and capacitors. It provides definitions and equations for current, voltage, resistance, power, capacitance, and how these concepts relate to series and parallel circuits.
2) Key points include: current is the flow of charge, voltage causes current to flow, and resistance regulates current flow as described by Ohm's law. Resistors in series add their resistances while resistors in parallel reduce the total resistance.
3) Examples are given to calculate current, voltage, and resistance in series and parallel circuits using Ohm's law.
1) The document discusses circuits, Ohm's law, resistors, and capacitors. It provides definitions and equations for current, voltage, resistance, power, capacitance, and how these concepts relate to series and parallel circuits.
2) Key points include: current is the flow of charge, voltage causes current to flow, and resistance regulates current flow as described by Ohm's law. Resistors in series add their resistances while resistors in parallel reduce the total resistance.
3) Examples are provided to demonstrate calculating current, voltage, and resistance in series and parallel circuits using Ohm's law.
This document summarizes a seminar on single phase converters. It discusses different types of single phase converters including half wave and full wave rectifiers as well as controlled rectifiers using thyristors. It provides equations for calculating the average output voltage and current for resistive and resistive-inductive loads. The operation and triggering of thyristors in a single phase converter is explained. Graphs of input voltage and output voltage and current are shown. The effect of an output inductor and finite commutation interval are also discussed.
Chapter vii direct current circuits newrozi arrozi
1. Electric current is defined as the amount of charge passing through a conductor per unit time. It is measured in amperes and represented by the letter i.
2. The resistance of a conductor depends on its length, cross-sectional area, material, and temperature. Resistance is measured in ohms and represented by R. Resistance increases with length, decreases with area, and increases with temperature.
3. Ohm's law states that the current through a conductor is directly proportional to the voltage applied and inversely proportional to the resistance of the conductor. It is represented by the equation V=IR.
This document discusses series and parallel circuits. It defines series and parallel circuits and explains how to calculate total resistance and current in each. In series circuits, total resistance is the sum of individual resistances and current is the same everywhere. In parallel circuits, total resistance is less than individual resistances and total current is the sum of branch currents. The document also provides examples of calculating resistance, current, and voltage in series and parallel circuit problems.
This document section describes alternating current (AC) circuits containing a single circuit element: resistor, inductor, or capacitor, connected to an AC voltage source. For a resistive circuit, the current and voltage are in phase. For an inductive circuit, the current lags the voltage by 90 degrees. For a capacitive circuit, the current leads the voltage by 90 degrees. The document defines important concepts such as reactance, impedance, and phasor diagrams for analyzing AC circuits.
This document provides information on various topics in current electricity, including:
- EMF (electromotive force) is the potential difference between terminals when no current is flowing, and is equal to IR + Ir.
- Resistivity and resistance formulas, where resistivity is dependent on material properties and resistance depends on resistivity, length, and cross-sectional area.
- Ohm's law states current is directly proportional to potential difference.
- Kirchhoff's laws state the algebraic sum of currents at a junction is zero, and the algebraic sum of potential differences in a closed loop is zero.
- Formulas for calculating equivalent resistance for resistors in series and parallel.
1) This document discusses alternating current (AC) circuits and includes problems involving capacitors and inductors in AC circuits.
2) It covers key concepts like reactance, time constants, and calculating current, voltage, charge and inductance in circuits containing resistors, capacitors, inductors and AC sources.
3) Many problems involve calculating values after a certain time or frequency using the equations for RC circuits, RL circuits and reactance of capacitors and inductors.
This document provides safety guidelines and instructions for using a volt-ohm meter (VOM) to take electrical measurements. Key points include:
1) Always select the highest range setting if unsure of the measurement value to avoid meter damage. Take readings near the center of the analog scale for best accuracy.
2) Never hold the meter in your hand or touch live circuits when taking measurements. Use a clamp-on meter for currents over 250mA and wear protective equipment like safety glasses.
3) Examples are given for converting readings to the correct voltage values based on the range setting and scale. Readings must be multiplied or decimal points adjusted depending on the range/scale combination.
The voltage across the lamp is less than 24VDC because there are voltage losses in the circuit. Some voltage is lost due to the resistance of the wires connecting the power supply and lamp. As a result, the lamp only receives 12VDC of the original 24VDC supplied by the battery.
This document discusses how to incorporate ammeters and voltmeters into electric circuits. It explains that ammeters are always connected in series to measure current, while voltmeters are connected in parallel to measure potential difference. In series circuits, ammeters will all read the same current but voltmeters will read different voltages at different points. In parallel circuits, ammeters can read different currents but voltmeters will all read the same potential difference. The document provides examples of connecting measuring instruments into series and parallel circuits and calculating their readings based on the circuit properties.
The document discusses resistance in series and parallel circuits. For series circuits, the total resistance (Rs) is calculated by adding the individual resistances. For parallel circuits, the total resistance (Rp) is calculated by taking the reciprocal of the sum of the reciprocals of the individual resistances. An example is provided showing how to calculate the equivalent resistance of two light bulbs connected in parallel.
The document contains the details of a final exam, including 10 questions on various topics in physics. The exam will take place on Tuesday, April 21st at 1:00 pm in room 300 Richards. The first question involves calculating currents, potential differences, and equivalent resistance in a multi-resistor circuit. The second question involves calculating magnetic field magnitudes and directions from current-carrying wires. The remaining questions cover additional topics such as capacitors, electromagnetic waves, sound waves, electric fields, and circuits.
This document describes electric circuits and the differences between series and parallel circuits. It includes:
- Descriptions of circuit components like cells, batteries, resistors, and switches used to draw circuit diagrams.
- Explanations of how current, voltage, and resistance work in series circuits compared to parallel circuits. In series circuits, the same current flows through each component and voltage drops add up. In parallel circuits, currents split and voltages are equal across each branch.
- Examples of calculating current, voltage, resistance, power, and solving circuit problems for both series and parallel circuits using formulas like Ohm's law.
PROBLEMAS RESUELTOS (93) DE LABORATORIO N° 2 DE FÍSICA II - SEARSLUIS POWELL
This document discusses direct-current circuits and series-parallel resistor combinations. It contains several examples of calculating equivalent resistances and currents in circuits with series and parallel resistors. The key steps are to identify the resistor combinations, set up the appropriate series or parallel resistance formula, then execute the calculations and evaluate the results. Calculating power dissipation in resistors is also demonstrated.
The document discusses direct current (DC) circuits and Kirchoff's laws. It begins by outlining the objectives and introducing circuit symbols used. It then explains series and parallel resistor connections, and how to calculate equivalent resistances. Complex circuits containing both series and parallel resistors are also discussed. Kirchoff's laws are introduced as tools for analyzing circuits, with the junction rule and voltage rule explained. Examples are provided to demonstrate applying concepts like equivalent resistance calculations and using Kirchoff's laws to solve for unknown currents and voltages.
The document discusses resistors, resistance, and circuits. It covers thermistors and how their resistance changes with temperature. Superconductors and how their resistance drops to zero below a critical temperature is explained. Series and parallel resistor circuits are analyzed. Methods for calculating total resistance, current, and power in circuits are provided along with example problems and their solutions.
The document summarizes key concepts about electricity and circuits, including Ohm's Law, charge in circuits, power, and measurements using ohmmeters, voltmeters, and ammeters. It also covers series and parallel circuits, how to add resistors, and how to solve complex circuits by calculating total resistance and current. Resistors in series add their resistances while resistors in parallel calculate equivalent resistance using reciprocals.
Unit 103 power_point_7_resistors_parallelwirethehouse
When resistors are connected in parallel, the total current splits up and divides equally among the branches, while the voltage remains the same across each branch. The equivalent resistance of resistors in parallel can be calculated using the formula: 1/Requiv = 1/R1 + 1/R2 + 1/R3. In this example, the resistors 16Ω, 24Ω and 48Ω are connected in parallel to a 240V supply. Using the parallel resistance formula, the equivalent resistance is calculated to be 8Ω. Then using Ohm's Law, the total current is calculated to be 30A.
This document discusses series and parallel circuits. In a series circuit, all components are connected one after the other so there is only one path for electron flow. The total resistance is the sum of the individual resistances and the current is the same throughout. In a parallel circuit, each branch provides its own path so the voltage is the same across all branches but currents can differ depending on the branch resistances. The total current is the sum of the branch currents and the total resistance is lower than any single branch resistance.
1) The document discusses circuits, Ohm's law, resistors, and capacitors. It provides definitions and equations for current, voltage, resistance, power, capacitance, and how these concepts relate to series and parallel circuits.
2) Key points include: current is the flow of charge, voltage causes current to flow, and resistance regulates current flow as described by Ohm's law. Resistors in series add their resistances while resistors in parallel reduce the total resistance.
3) Examples are given to calculate current, voltage, and resistance in series and parallel circuits using Ohm's law.
1) The document discusses circuits, Ohm's law, resistors, and capacitors. It provides definitions and equations for current, voltage, resistance, power, capacitance, and how these concepts relate to series and parallel circuits.
2) Key points include: current is the flow of charge, voltage causes current to flow, and resistance regulates current flow as described by Ohm's law. Resistors in series add their resistances while resistors in parallel reduce the total resistance.
3) Examples are provided to demonstrate calculating current, voltage, and resistance in series and parallel circuits using Ohm's law.
This document summarizes a seminar on single phase converters. It discusses different types of single phase converters including half wave and full wave rectifiers as well as controlled rectifiers using thyristors. It provides equations for calculating the average output voltage and current for resistive and resistive-inductive loads. The operation and triggering of thyristors in a single phase converter is explained. Graphs of input voltage and output voltage and current are shown. The effect of an output inductor and finite commutation interval are also discussed.
Chapter vii direct current circuits newrozi arrozi
1. Electric current is defined as the amount of charge passing through a conductor per unit time. It is measured in amperes and represented by the letter i.
2. The resistance of a conductor depends on its length, cross-sectional area, material, and temperature. Resistance is measured in ohms and represented by R. Resistance increases with length, decreases with area, and increases with temperature.
3. Ohm's law states that the current through a conductor is directly proportional to the voltage applied and inversely proportional to the resistance of the conductor. It is represented by the equation V=IR.
This document discusses series and parallel circuits. It defines series and parallel circuits and explains how to calculate total resistance and current in each. In series circuits, total resistance is the sum of individual resistances and current is the same everywhere. In parallel circuits, total resistance is less than individual resistances and total current is the sum of branch currents. The document also provides examples of calculating resistance, current, and voltage in series and parallel circuit problems.
This document section describes alternating current (AC) circuits containing a single circuit element: resistor, inductor, or capacitor, connected to an AC voltage source. For a resistive circuit, the current and voltage are in phase. For an inductive circuit, the current lags the voltage by 90 degrees. For a capacitive circuit, the current leads the voltage by 90 degrees. The document defines important concepts such as reactance, impedance, and phasor diagrams for analyzing AC circuits.
This document provides information on various topics in current electricity, including:
- EMF (electromotive force) is the potential difference between terminals when no current is flowing, and is equal to IR + Ir.
- Resistivity and resistance formulas, where resistivity is dependent on material properties and resistance depends on resistivity, length, and cross-sectional area.
- Ohm's law states current is directly proportional to potential difference.
- Kirchhoff's laws state the algebraic sum of currents at a junction is zero, and the algebraic sum of potential differences in a closed loop is zero.
- Formulas for calculating equivalent resistance for resistors in series and parallel.
1) This document discusses alternating current (AC) circuits and includes problems involving capacitors and inductors in AC circuits.
2) It covers key concepts like reactance, time constants, and calculating current, voltage, charge and inductance in circuits containing resistors, capacitors, inductors and AC sources.
3) Many problems involve calculating values after a certain time or frequency using the equations for RC circuits, RL circuits and reactance of capacitors and inductors.
This document provides safety guidelines and instructions for using a volt-ohm meter (VOM) to take electrical measurements. Key points include:
1) Always select the highest range setting if unsure of the measurement value to avoid meter damage. Take readings near the center of the analog scale for best accuracy.
2) Never hold the meter in your hand or touch live circuits when taking measurements. Use a clamp-on meter for currents over 250mA and wear protective equipment like safety glasses.
3) Examples are given for converting readings to the correct voltage values based on the range setting and scale. Readings must be multiplied or decimal points adjusted depending on the range/scale combination.
The voltage across the lamp is less than 24VDC because there are voltage losses in the circuit. Some voltage is lost due to the resistance of the wires connecting the power supply and lamp. As a result, the lamp only receives 12VDC of the original 24VDC supplied by the battery.
The document describes an electrical circuit with multiple switches (S1-S11) that can be used to illuminate a lamp. There are 8 possible current paths through the circuit that will turn on the lamp, listed on the answer sheet.
This document discusses using single-pole single-throw (SPST), single-pole double-throw (SPDT), and double-pole double-throw (DPDT) switches to control power from a 120 VAC source to lights in different rooms. It asks the reader to draw a wiring diagram using two 3-way switches and one 4-way switch connected to a 120 VAC power source to control the lights from multiple locations.
This document contains calculations for current (I), resistance (R), and power (P) in various circuits. It provides the values for two variables and calculates the third. For example, it gives I and V to find R, or R and I to find V, or P and I to find R. The circuits cover a range of voltages from 5V to 120V and currents from 0.025A to 12A, with resistances from 1.2kOhms to 100Ohms and powers from 0.625W to 500W.
A 100μF capacitor and 100KΩ resistor will create a time constant of 10 seconds. After two time constants with 200VDC applied, the voltage across the capacitor will be 136VDC. Current and voltage in a capacitive or inductive circuit are in phase with each other. Motion is needed to induce a voltage in a wire with a magnetic field.
The document asks if the measurements listed reflect the correct operation of an electrical circuit. It is unclear from the limited information what measurements were taken or what the expected operation of the circuit should be. Further details would be needed to determine if the measurements indicate correct functioning.
A new resistor with a color code of brown, red, red would be added in series to three existing resistors. This would increase the total resistance of the circuit, lowering the current. The voltage across R2 is 75V. The circuit current is 500mA. When measuring between R2 and R3, the voltage reading would be 25V since that is the voltage dropped across R3.
This document provides diagrams and information about electrical receptacles and switches. Receptacles have contacts for hot, grounded, and grounding wires. Switches come in toggle, 3-way, and 4-way varieties to control electrical circuits from multiple locations. Receptacles and switches are rated for different amperages and voltages. Ground-fault circuit interrupter (GFCI) receptacles have reset and test buttons for safety.
The document describes how to use a potentiometer to sample voltages. It provides examples of circuits using potentiometers connected to voltage sources and resistors. It explains how adjusting the potentiometer from the fully clockwise to fully counter-clockwise position samples voltages across its range. The document also provides exercises to build the circuits and record voltage and current measurements at different potentiometer positions.
The document is a series of multiple choice questions about electrical circuits involving parallel loads or resistors. It tests understanding of how adding additional parallel loads or resistors affects total current and resistance in a circuit. Key points covered include: the total resistance is less than any individual resistor value when resistors are in parallel; adding another parallel load or resistor decreases the total resistance and increases the total current.
This document contains a list of conversions between different units of electrical measurements like current, resistance, and power. The "From" column gives the value in its original units and the "To" column shows the equivalent value converted to other standard units like amps, ohms, kiloohms, megaohms, watts, kilowatts, and megawatts. There are over 20 different conversions provided in the table.
This document contains multiple circuit diagrams with resistors connected in series and parallel configurations. It provides voltage, current, power and resistance values for the circuits and asks the reader to calculate unknown values. The key information given includes voltages applied across circuits totaling 120V, currents up to 500mA, and resistor and power values ranging from 5W to 800W. Formulas for calculating voltage, current, resistance, and power in series and parallel circuits are implicit in the practice problems.
This document provides instructions and safety information for using a digital multimeter (DMM). It describes the various parts of the DMM, including the display, buttons, and jacks. It explains how to properly select ranges, take measurements of voltage, current, resistance, and use accessories like clamp meters. Key safety tips include wearing protective equipment, selecting higher ranges if unsure of the measurement, and removing probes immediately after taking current readings. Symbols and indicators on the DMM are also explained.
Breadboards are prototyping boards that allow designers to build and test circuits quickly without soldering components in place. They have rows of metal contacts where components such as integrated circuits, resistors, capacitors, and other passive components can be inserted temporarily to create a working model. Breadboards are useful for testing circuits before building permanent printed circuit boards.
This document provides guidelines for safe laboratory procedures when working with electricity. It discusses how electricity can harm the body if safety protocols are not followed. Key points include: how shock occurs by completing a circuit through the body; factors that influence shock severity such as current, pathway through the body, and duration of contact; and how skin resistance impacts current flow. The document stresses adopting a respectful and organized approach to experiments, carefully following safety rules like using fuse protection, and knowing emergency procedures.
3. Voltage relationship in a Parallel Circuit
The top of each resistor is
connected to the same
potential - + terminal of the
DC Supply.
The bottom of each resistor
R1 R2 R3 is connected to the same
12 24 48
24 V
potential - - Terminal of the
DC Supply.
Each Load (or Resistor) has
the same potential applied.
5. Current in a Parallel Circuit
R1 R2 R3
R1 R2 R3
24 V 12 24 48
24 V 12 24 48 I1 =2A I2 =1A
I1 =2A
R1 R2 R3 R1 R2 R3
24 V 12 24 48 12 24 48
24 V
I1 =2A I2 =1A I3 =.5A I1 =2A I2 =1A I3 =.5A
IT = 3.5A
6. Circuit Current in a Parallel
3.5A 1.5A 0.5A The Sum of the currents entering
a point is equal to the sum of
currents leaving that point:
E.g. – 3.5A leaves the DC Power
R1 R2 R3
24 48
Supply and arrives at the first
24 V 12
I1 =2A I2 =1A I3 =.5A node (where R1 is connected); 2A
travels through R1; the remaining
1.5A travels to R2 and R3. From
the top side of the resistors, the
0.5A
current entering a point is equal to
3.5A 1.5A
the sum of the currents entering a
point.
8. Parallel Resistance
Using the Ohm’s Law Formula
(R = E/I), the resistance that
R1 R2 R3 the Power Source detects is
24 V 12 24 48 equal to 6.86 Ω.
I1 =2A I2 =1A I3 =.5A
IT = 3.5A Each resistor is called a
branch.
RT = E T/IT
RT = 24V/3.5A
RT = 6.86
9. Parallel Resistance
Using the Reciprocal Formula,
the Total Resistance equals
R1 R2 R3
6.86Ω, the same value arrived
24 V
I1 =2A
12
I2 =1A
24 48 at by using the R = E/I
I3 =.5A
IT = 3.5A formula.
RT = E T/IT
RT = 24V/3.5A
RT = 6.86 1/RT = 1/R1 + 1/R2 + 1/R3
1/RT = 1/12 + 1/24 + 1/48
NOTE: the total resistance of
1/RT = (4 + 2 + 1)/48 = 7/48 the circuit is always lower than
7 RT = 48
RT = 48/7 the lowest branch resistance.
RT = 6.86
10. Parallel Resistance
R1 R2 R3
A Scientific Calculator can be
24 V
IT = 3.5A
I1 =2A
12
I2 =1A
24
I3 =.5A
48
used to solve for the total
resistance in a parallel circuit.
RT = E T/I T
RT = 24V/3.5A
RT = 6.86 Using a Calculator
(Enter)12 (R1 value)
1/x (or X )
-1
+
(Enter)24 (R2 value)
1/x
+
(Enter)48 (R3 value)
1/x
=
1/x
=
6.86
11. Parallel Resistance
R1 R2 R3
24 V
IT = 3.5A
I1 =2A
12
I2 =1A
24
I3 =.5A
48 If only two resistors are in
RT = E T/IT
parallel, the Product over the
RT = 24V/3.5A
RT = 6.86 Sum can be used.
R(1+2) = R1 x R2
R(1+2) =
R1 + R2
12 x 24
In the example, two resistors
12 + 24
R(1+2) =
288
36
are used and the resultant
R(1+2) = 8
resistance value replaces the
two resistors.
24 V
R1
12
R2
24
R3
48
Then, the resultant value and
IT = 3.5A
I1 =2A I2 =1A I3 =.5A
the value of R3 can be used;
RT = E T/IT
the answer still comes up as
RT = 24V/3.5A
RT = 6.86 6.86 Ω.
13. Parallel Power
The Total Power is the sum of
the power consumed in each
branch.
48W 24W 12W
R1 R2 R3
24 V 12 24 48
I1 =2A I2 =1A I3 =.5A
IT = 3.5A
RT = 6.86
PT = I T x E T PT = P 1 + P 2+ P 3
PT = 3.5A x 24V PT = 48W + 24W + 12W
PT = 84W PT = 84W
Editor's Notes
Parallel circuits can be visualized as circuits in the home; everything is in parallel.
In series, the sum of the voltage drops in the circuit always equals the Applied Voltage. In Parallel, all of the loads have the Applied Voltage connected to them individually and of equal potential.