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TI-84 Plus Lesson – Module 13.1: Critical Points | TI

...absolute maxima and minima depends on the domain of the function. Extreme Value Theorem Theorem 1 below is called the Extreme Value theorem. It describes a condition that ensures a function has both an absolute minimum and an absolute maximum. The theorem is important because it can guide our...
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Module 13 - Extreme Values of Functions

...maximum occurs 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 fi...
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TI-84 Plus Lesson – Module 13.4: TI-84 Min/Max Feature | TI

...     Use the calculator's Minimum feature to approximate the coordinates of the local minimum shown on the graph. Open the Graph screen's CALCULATE menu by pressing [CALC].     Select 3:minimum. The calculator returns to the graph and prompt...
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TI-84 Plus Lesson – Module 13.2: The First Derivative Test | TI

...n either side of a critical point can be used to determine whether the critical point is a local maximum, a local minimum or neither. The following discussion describes how the first derivative, when evaluated around a critical point, is related to local maxima and minima. The First Derivative ...
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TI-89 Lesson – Module 16.2: Visual Area Functions | TI

...ction and for the area function. If x is used to denote the variable right-hand endpoint of the region, a second variable, t, should be used in the description of the curve function. Letting x represent the right-hand endpoint, the area under the curve and above the t-axis between t = 1 and t ...
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TI-89 Lesson – Module 16.1: Symbolic Area Functions | TI

...under f(x) = x2 between x = 0 and x = 2 is square units. Illustrate the area by using the function in the Math menu of the Graph screen using a [0, 2] x [-1, 4] window     Finding a Formula for Area Find the area under the curve f(x) = x2 between x = 0 and x = 3 ...
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TI-84 Plus Lesson – Module 13.3: The Second Derivative Test | TI

... is an alternative to the first derivative test for analyzing critical points where the first derivative is zero. Recall that the second derivative describes concavity. If the graph of f(x) is concave upward or concave downward at a point where the graph has a horizontal tangent line, then ther...
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TI-89 Lesson – Module 16.3: Fundamental Theorem of Calculus | TI

...is lesson along with a corollary that is used to find the value of a definite integral analytically. Restating the Fundamental Theorem You have discovered the Fundamental Theorem in the context of finding areas under a curve but a more general version of this theorem can be proved without an ...
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Get the right version

... Send and receive calculator files ✓ ✓ ✓ Capture and save calculator screens ✓ ✓ ✓ Update calculator operating system (OS) ✓ ✓...
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TI-Nspire™ CX software Premium Teacher Software quick installation guide

... TI-Nspire™ CX Premium Teacher Software quick installation guide Explore hundreds of math and science activities to advance and energize your classroom experience — all at your fingertips. Let’s get you started with this quick installation g...
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