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10.1/10.2 Logarithms and Functions
Algebra II - Chapter 10 10.1/10.2 Logarithms and Functions
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In general, the inverse of y= bx is x = by, y is called the logarithm of x.
It is usually written as y = logbx and is read y equals log base b of x
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Solving Exponential Equations:
If b x = b y then x = y For example:
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Another Example: 32n+1 = 81 *are they the same base?
*how can you make them the same base?
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Logarithmic to Exponential Form:
Write each equation in exponential form: Log 3 81 = 4
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You Try: Log5125 = 3
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Exponential to Logarithmic Form:
Write each equation in logarithmic form: 54 = 625
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You Try: 83 = 512
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Evaluate Logarithmic Expressions:
Evaluate each expression: log 4 256
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You Try: Log 2 16
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Quiz Next Class – Composite Functions
Tonight’s Homework: Page 528 (45-47)(52,53,56) Page 536 (21-43 odd) Quiz Next Class – Composite Functions
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