Find all the critical points of the functiony = h(x) = In(x + 1)6 – 2x + 5.Order the critical points from the smallest to the largest and fill in the blanks belowwith information about each critical point, starting with the smallest. Express eachnumber as a fraction reduced to its simplest form (e.g., -5/1 or 0/1). Put X in allredundant blanks. For example, if you found only 2 critical points, you would fill allthe blanks for Critical point 3 with X.Critical point 1 (the smallest critical value):a) The value of Critical point 1 is equal to2b) In the next blank fill in "max", "min", or "inflection" (without the quotation marks).Critical point 1 is amaxc) Does the second derivative test imply that Critical point 1 is a global maximum ora global minimum? Answer Yes or No:noCritical point 2:a) The value of Critical point 2 is equal tob) In the next blank fill in "max", "min", or "inflection" (without the quotation marks).Critical point 2 is ac) Does the 2nd derivative test imply that Critical point 2 is a global maximum or aglobal minimum? Answer Yes or No:noCritical point 3:a) The value of Critical point 3 is equal tob) In the next blank fill in "max", "min", or "inflection" (without the quotation marks).Critical point 3 is ac) Does the 2nd derivative test imply that Critical point 3 is a global maximum or aglobal minimum? Answer Yes or No:no

Answered: Image /qna-images/answer/9845ce0c-6df4-45fa-8d7b-2f41b550baf5.jpg

Find all the critical points of the function y = h(x) = In(x + 1)6 – 2x + 5. Order the critical points from the smallest to the largest and fill in the blanks below with information about each critical point, starting with the smallest. Express each number as a fraction reduced to its simplest form (e.g., -5/1 or 0/1). Put X in all redundant blanks. For example, if you found only 2 critical points, you would fill all the blanks for Critical point 3 with X.

Find all the critical points of the function y = h(x) = In(x + 1)6 – 2x + 5. Order the critical points from the smallest to the largest and fill in the blanks below with information about each critical point, starting with the smallest. Express each number as a fraction reduced to its simplest form (e.g., -5/1 or 0/1). Put X in all redundant blanks. For example, if you found only 2 critical points, you would fill all the blanks for Critical point 3 with X.

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter5: Inverse, Exponential, And Logarithmic Functions

Section5.6: Exponential And Logarithmic Equations

Problem 64E

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