Updated: 9/9/04
Chapter 19 DC Circuits
A. Instruction to
students:
Homework:
1)
Read carefully all sections except Sections 19-3, 19-4, 19-5, 19-9, and
19-11.
2) Do all examples in the text, except 19-8, -10, -12, -13 and -14.
3) Do all sample multiple choice problems posted.
Following formula
and constants from Chapters 19 will be given during the exams.
Practice how to
use and apply them. Careful with the inverse algebra!
R
= R1+R2+R3
1/R
= 1/R1+1/R2+1/R3
V = EMF - I r
C
= C1+C2+C3
1/C = 1/C1+1/C2+1/C3
Note that the
five experiments, E1- E5, in 100BL are directly related to the materials
in this Chapter.
You are required to understand Sections 19-7 and -10 but not
responsible for the
calculations discussed in the examples in these sections.
Calculations similar
to them should be discussed in 100BL
B. Biomedical (and
technological) application:
Heart pacemakers, Section 19-8, pp572-573..
C. Lectures
and study guideline
PRACTICE APPLICATIONS
OF OHM'S LAW!!!!!!!
Resistors
in series and in parallel (pp556-561)
This section forms the main part of
this Chapter. Go through Section 19-1 in the text very,
very carefully, and DO the examples
in the section. Make sure to understand the
DERIVATION of the formula
R
= R1+R2+R3 in series
1/R
= 1/R1+1/R2+1/R3 in parallel
because the derivation itself is a
good application of Ohm's law!
For example, the following
ideas are used in the derivation: when resistors are connected in
series, the total V is equal to the
sum of voltages across each registor, and the current going
through each registor is the same (why?)
When registors are connected in parallel, the total
I is equal to the sum of currents going
through each registor, and the volage across each
registor is the same (again, why?)
(Example 19-1, -2, -3, -4, -5, and
-6.)
EMF and terminal voltage
(V) (pp562-563)
V = EMF -I r
This is again an application
of Ohm's law. Go over Example 19-7 step-by-step.
Capacitance in series and
in parallel (pp568-570)
As in the case of registors,
follow the derivation of the formula
C
= C1+C2+C3
1/C = 1/C1+1/C2+1/C3
very, very carefully. Because
the derivation is a good application of Q=CV, you should
undertand it.
(Example 19-9)