A 5a light bulb is cannected to a 1ov battery. A.S Draw a diagram of the circuit Indicating Current flaw and Voltage drops. B.J Calculate the current through the light bulb.

Glencoe Physics: Principles and Problems, Student Edition
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ISBN:9780078807213
Author:Paul W. Zitzewitz
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Chapter23: Series And Parallel Circuits
Section: Chapter Questions
Problem 46A
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1.A 5n light bulb is connected to a 1ov
battery A.S Draw a diagram of the circuit
Indicating current flowand voltage drops.
B.J calculate the current through the light bulb.
Transcribed Image Text:1.A 5n light bulb is connected to a 1ov battery A.S Draw a diagram of the circuit Indicating current flowand voltage drops. B.J calculate the current through the light bulb.
Procedure:
The simplest crcuit is a voltage source (i.e. battery) and resistor. The voltage "pushes' the current.
through the circuit. The resistor turns some of the current into heat (or light), and thus, the voltage
across a resistor drops. This is called Ohm's Law: V RI.
R
Aww
Circuits can contain several resistors. In circuit analysis, it is convenient to reduce all resistors to
one equivalent resistance. Two possible arrangements are called series, and parallel. The diagrams
below show these arrangements, the corresponding equivalent resistances, and the main conclusions
of each arrangement.
EQUIVALENT
RESISTANCE
RI
RESISTORS IN
SERIES
V.
R = R, + R, + R,
AWw
Reg
R3
Current is the same throughout the entire circuit. Voltage drops are not the same.
LAB 4 Circuit Analysis
NAME
RESISTORS IN
PARALLEL
V.
R
R2
1.
Rey
R
R R R,
Voltage drops are the same throughout the entire circuit. Current is not the same.
Transcribed Image Text:Procedure: The simplest crcuit is a voltage source (i.e. battery) and resistor. The voltage "pushes' the current. through the circuit. The resistor turns some of the current into heat (or light), and thus, the voltage across a resistor drops. This is called Ohm's Law: V RI. R Aww Circuits can contain several resistors. In circuit analysis, it is convenient to reduce all resistors to one equivalent resistance. Two possible arrangements are called series, and parallel. The diagrams below show these arrangements, the corresponding equivalent resistances, and the main conclusions of each arrangement. EQUIVALENT RESISTANCE RI RESISTORS IN SERIES V. R = R, + R, + R, AWw Reg R3 Current is the same throughout the entire circuit. Voltage drops are not the same. LAB 4 Circuit Analysis NAME RESISTORS IN PARALLEL V. R R2 1. Rey R R R R, Voltage drops are the same throughout the entire circuit. Current is not the same.
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