Chapter: Topic:   Highlight

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Chapter: 3
Highlight
One
Topic: Exponential and Logarithmic Functions
Date Section
Taught of Book
Learning Target
I can recognize and evaluate exponential functions with base a. For
example, I know that f  x   4 is an exponential function
x
Mastered
Need Practice/Help
3.1
Mastered
Need Practice/Help
3.1
I can graph exponential functions. I can use transformations (left/right,
stretch/shrink, reflection, up/down) in the correct order to any exponential
function.
Mastered
Need Practice/Help
3.1
I can recognize, evaluate, and graph exponential functions with base e.
Mastered
Need Practice/Help
3.1
Mastered
Need Practice/Help
and f  2   4
2

1
.
16
I can use the One-to-One Property to solve exponential equations. For
example, I can solve for x in the equation 2  8 .
I can use exponential functions to model and solve real-life problems.
x
x 3
nt
3.1
Mastered
Need Practice/Help
3.2
Mastered
Need Practice/Help
3.2
Mastered
Need Practice/Help
3.2
Mastered
Need Practice/Help
3.2
Mastered
Need Practice/Help
Mastered
Need Practice/Help
Mastered
Need Practice/Help
Mastered
Need Practice/Help
3.3
 r
A  Pe and A  P  1   . I do not have to memorize these
 n
rt
formulas, but I do understand how and when to use them.
I can recognize and evaluate logarithmic functions with base a. I know the
basic properties of logarithms. For example, log a 1  0 and log a a  1
I know how to rewrite logarithms as exponential functions. For example,
log 2 8  3 is the same as 23  8 .
I can graph logarithmic functions. I can use transformations (left/right,
stretch/shrink, reflection, up/down) in the correct order to any logarithmic
function.
I can recognize, evaluate, and graph natural logarithmic functions. I can
use transformations (left/right, stretch/shrink, reflection, up/down) in the
correct order to any natural logarithmic function.
I can use the change-of-base formula to rewrite and evaluate logarithmic
expressions with a calculator.
3.3
I can evaluate a logarithm without a calculator.
3.3
I can use properties of logarithms (product, quotient, and power
properties) to expand or condense logarithmic expressions.
3.3
I can use logarithmic functions to model and solve real-life problems.
I can solve simple exponential and logarithmic equations. For example,
Mastered
Need Practice/Help
3.4
Mastered
Need Practice/Help
3.4
Mastered
Need Practice/Help
3.4
Mastered
Need Practice/Help
Mastered
Need Practice/Help
Mastered
Need Practice/Help
3.4
I can use exponential and logarithmic equations to model and solve reallife problems.
3.5
I can use the population growth model to solve real-life problems.
3.5
I can use exponential growth and decay functions to model and solve reallife problems.
2 x 2  4  7 or ln  3x   4  8 .
I can solve more complicated exponential equations. I know sometimes
this includes factoring. For example, e  3e  2  0
I can solve more complicated logarithmic equations. I know sometimes this
includes condensing. For example, log5x  log  x  1  2
2x
x
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