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MTV 4UICalculus Unit 6: Day 1UNIT 6: CURVE SKETCHINGDate:___Section 9.1 Increasing and Decreasing Functions Section 9.2 Critical Points, Relative Maxima and Minima CRITICAL POINTS: are points where

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How to fill out curve sketching fxx13 x-423

01

Determine the domain and range of the function f(x)

02

Find the critical points of the function by taking the derivative and setting it equal to zero

03

Determine the concavity of the function by finding the second derivative

04

Find the inflection points by setting the second derivative equal to zero

05

Determine the x and y intercepts of the function

06

Sketch the graph using the information gathered from steps 1-5

Who needs curve sketching fxx13 x-423?

01

Students studying calculus or advanced mathematics

02

Engineers and scientists analyzing functions in their work

03

Math enthusiasts who enjoy graphing functions and exploring their properties

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What is curve sketching fxx13 x-423?

Curve sketching fxx13 x-423 is a mathematical process used to analyze and determine the behavior of a function.

Who is required to file curve sketching fxx13 x-423?

Students studying calculus or mathematics may be required to complete assignments or exams involving curve sketching fxx13 x-423.

How to fill out curve sketching fxx13 x-423?

To fill out curve sketching fxx13 x-423, one must have a clear understanding of calculus concepts such as derivatives, critical points, inflection points, and asymptotes.

What is the purpose of curve sketching fxx13 x-423?

The purpose of curve sketching fxx13 x-423 is to visually represent the behavior of a function by identifying important features such as extrema, concavity, and end behavior.

What information must be reported on curve sketching fxx13 x-423?

Information such as the function, domain and range, critical points, inflection points, asymptotes, and end behavior must be reported on curve sketching fxx13 x-423.

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