Accelerated Student Learning Program | Texas Instruments
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TI-84 Plus Lesson – Module 13.1: Critical Points | TI
...ule 13: Extreme Values of Functions .colcautiontext{width:250px;padding: 1px 0px 0px 50px;} .colcaution{background-image:url("http://education.ti.com/images/online_courses/t3/calculus/images/pd/CautionBackground.gif");background-repeat: repeat-y} .col{background-image:...https://education.ti.com/en/product-resources/t3-free-courses/calculus84-online/mod13/mod13-lesson1
Module 13 - Extreme Values of Functions
...curs at approximately (-1.1263, -0.0362). Depending on what you select for the bounds and the initial guess, the x-coordinate shown on your screen might differ slightly from the one shown in the graph above. Self Test Answer 1 There is a critical point at x = 0 because the first deriva...https://education.ti.com/en/product-resources/t3-free-courses/calculus84-online/mod13/mod13-answers
TI-84 Plus Lesson – Module 13.4: TI-84 Min/Max Feature | TI
...ule 13: Extreme Values of Functions .colcautiontext{width:250px;padding: 1px 0px 0px 50px;} .colcaution{background-image:url("http://education.ti.com/images/online_courses/t3/calculus/images/pd/CautionBackground.gif");background-repeat: repeat-y} .col{background-image:...https://education.ti.com/en/product-resources/t3-free-courses/calculus84-online/mod13/mod13-lesson4
TI-84 Plus Lesson – Module 13.2: The First Derivative Test | TI
...int, the critical point is a local maximum Part I If the first derivative is positive to the left of a critical point and negative to the right of the critical point, then f has a local maximum at the critical point. The First Derivative Test to Find a Local Minimum The first derivat...https://education.ti.com/en/product-resources/t3-free-courses/calculus84-online/mod13/mod13-lesson2
TI-89 Lesson – Module 16.2: Visual Area Functions | TI
...of Calculus This lesson develops area functions using a visual approach by exploring the values of the areas under a curve when the right-hand endpoint changes. The visualization is displayed by graphing a definite integral in which the right end point is variable. If the curve a...https://education.ti.com/en/product-resources/t3-free-courses/calculus89-online/mod16/mod16-lesson2
TI-89 Lesson – Module 16.1: Symbolic Area Functions | TI
...= b, where b is the quantity that varies. This area function could be described using function notation as . Notice that A and f can both be thought of as functions of the same variable x. The function f evaluated at x yields the y-coordinate of the point (x, f(x)), which lies on the graph o...https://education.ti.com/en/product-resources/t3-free-courses/calculus89-online/mod16/mod16-lesson1
TI-89 Lesson – Module 16.3: Fundamental Theorem of Calculus | TI
... TI-89 Titanium Graphing Calculator LessonModule 16: The Fundamental Theorem of Calculus .col{background-image:url("http://education.ti.com/images/online_courses/t3/calculus/images/pd/TechTipsBackground.gif");background-repeat: repeat-y} .coltext{width:300px;...https://education.ti.com/en/product-resources/t3-free-courses/calculus89-online/mod16/mod16-lesson3
Module 16 - Answers
... 16.2.4 The derivative of the area function, A(x) = ln x, is , the curve function. Answer 5 16.2.5 The height of the curve is increasing, so the slopes of the area function are increasing and its graph is concave upward. An approximate area function gra...https://education.ti.com/en/product-resources/t3-free-courses/calculus89-online/mod16/mod16-answers