

Logarithm Functions
Presentation
•
Mathematics
•
10th - 12th Grade
•
Medium
Bronwyn Long
Used 12+ times
FREE Resource
11 Slides • 7 Questions
1
Logarithm Functions
Unit 1 Methods

2
Warm-ups
What do we know?
3
Multiple Choice
Simplify: (2ab2)3a2b÷16a0ab
a2b62
b62a2
2a2b6
128ab51
4
Multiple Choice
The function f: R→R, f(x)=3×2x−1 has the range:
R
R \ {1}
(−1, ∞)
(1, ∞)
[ 1,∞ )
5
Multiple Choice
Which of the following graphs could be the graph of the function f(x)=2ax+b
6
Multiple Choice
Express log104+2log103−log106 as a single logarithm
log104
log105
log10−6
log106
7
Multiple Choice
ax=b and logab=x are equivalent
True
False
8
13G Graphs of Logarithm Functions
Unit 1 Methods
9
Graph of y=logax when a>1
What do you notice about the graph of y=2x and y=log2x ?
10
The graph of y=log2x is the reflection of the graph y=2x in the line y=x
11
12
Multiple Choice
What is the domain and range of the following:
R, R
R+, R
R-, R
13
Multiple Choice
What is the inverse of the following f(x)=2x ?
g(x)=log2x
g(x)=log2y
14
We know that a graph with a negative exponent (or a base 0<a<1) is a decay.
Logarithms for these functions are also a decay reflected over the y=x.
15
13F Using logarithms to solve equations
16
Consider the equation 2x=11
We could rewrite this as:
log102x=log1011
so:
x=log102log1011
but from the original equation 2x=11 , so
log211=log102log1011
17
logbc=logablogac
18
Logarithm Functions
Unit 1 Methods

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