The function is .
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Apply derivative on each side with respect to .
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For finding the intervals of increase or decrease substitute .
Take logarithm on each side.
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Therefore, the intevals are and
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Consider the test interval is .
Consider test point as .
Substitute in
.
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Hence the function is decreasing in the interval .
Consider the test point is .
Consider test point as .
Substitute in
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Hence the function is increasing in the interval .
The function is increasing in the inerval
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