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Today’s Agenda
 Attendance

 Section

/ Announcements

4.3
 Quiz on Tuesday
 Exam 3 (Chapter 4)


Fri 11/1
The problem…
Solve:

3 5

x
What about…
Solve:

3 x 5
12 14x
16

x

2
We need to apply the same idea to exponential
equations, but what is the inverse?
Logarithms are another way to write exponents
Exponential Form
x

y

b

Logarithmic Form

log b y

x

log 3 9

2

1
16

log 2

4

log 5 1 0

log 1 8
2

3
Logarithms are another way to write exponents
Exponential Form
x

y

b

36 6
9 81
1
8

2

1 e

2
1
2

3

0

Logarithmic Form

log b y

x
Evaluating Logarithms
Exponential Form
x

y

b

log 2 (16 )

Logarithmic Form

log b y

x
Evaluating Logarithms
Exponential Form
x

y

b

log 5 (1)

Logarithmic Form

log b y

x
Evaluating Logarithms
Exponential Form
x

y

b

log10 (1000 )

Logarithmic Form

log b y

x
Evaluating Logarithms
Exponential Form
x

y

b

log 9 (3)

Logarithmic Form

log b y

x
Properties of Logs (pg. 235)
Two Special Logarithms
The Common Logarithm

" log" means log10
Two Special Logarithms
The Common Logarithm

log(100)

log(15)
Two Special Logarithms
The Natural Logarithm

" ln" means log e
Two Special Logarithms
The Natural Logarithm

ln(2)

ln(0)
Two Special Logarithms
The Natural Logarithm

ln( 2)

ln( 3.5)
Evaluating Logs with Calculator

log 3 (8)
Evaluating Logs with Calculator

log 3 (8)
More Properties of Logs (pg. 236)

We use these properties to “expand” and “condense”
logarithmic expressions.
More Properties of Logs (pg. 236)
Expand the following logarithmic expressions

2

log(5 x y )
Expand the following logarithmic expressions

ln

x

2

y
z
Expand the following logarithmic expressions

5x
log 3
yz
Condense the following logarithmic expressions

2 ln x ln 3 ln y
Condense the following logarithmic expressions

3 log x 2 log y 4 log z
Condense the following logarithmic expressions

2 ln x 4 ln x 2
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Lecture 4.3 beta bt