Logarithms and Exponents
Derivatives of Logs
Logs of functions more complex than x:
For example:
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Applications of log problems:
1.1 Given
find the line tangent to y at x = 3
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1.2 Given
, at the instant x = 4, how fast is y increasing in units/sec when x is increasing at 2 units/sec
to time
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y is increasing at
units/sec
1.3 Given
,find y`
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1.4 Given
,find y`
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1.5 Given
,find y`
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1.6 Find ![]()
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1.7 Find ![]()
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