Solution Found!
Each of Exercises 59–80 gives the first
Chapter 4, Problem 78E(choose chapter or problem)
Each of Exercises 59-80 gives the first derivative of a continuous function \(y=f(x)\). Find \(y^{\prime \prime}\) and then use steps 2-4 of the graphing procedure on page 240 to sketch the general shape of the graph of \(f\).
\(y^{\prime}=x^{-4 / 5}(x+1)\)
Equation Transcription:
Text Transcription:
y=f(x)
y''
f
y'=x^-4/5(x+1)
Questions & Answers
QUESTION:
Each of Exercises 59-80 gives the first derivative of a continuous function \(y=f(x)\). Find \(y^{\prime \prime}\) and then use steps 2-4 of the graphing procedure on page 240 to sketch the general shape of the graph of \(f\).
\(y^{\prime}=x^{-4 / 5}(x+1)\)
Equation Transcription:
Text Transcription:
y=f(x)
y''
f
y'=x^-4/5(x+1)
ANSWER:
SOLUTION:
Step 1 of 6:
In this question, the first derivative of a continuous function is . Find and then use steps 2–4 of the graphing procedure on page 240 to sketch the general shape of the graph of .
