   Chapter 11.1, Problem 32E ### Mathematical Applications for the ...

11th Edition
Ronald J. Harshbarger + 1 other
ISBN: 9781305108042

#### Solutions

Chapter
Section ### Mathematical Applications for the ...

11th Edition
Ronald J. Harshbarger + 1 other
ISBN: 9781305108042
Textbook Problem

# In Problems 25-38, find y'. y = ( ln x ) − 1

To determine

To calculate: The value of y for the function y=(lnx)1.

Explanation

Given Information:

The provided function is y=(lnx)1.

Formula Used:

Chain rule for function f(x)=u(v(x)) is f(x)=u(v(x))v(x).

Power of x rule for a real number n is such that, if f(x)=xn then f(x)=nxn1.

If the logarithmic equation is y=lnx then its derivative is such that, dydx=1x.

Calculation:

Consider the function, y=(lnx)1

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