'Concave down' diaporamas de présentation

Objectives: Be able to determine where a function is concave upward or concave downward with the use of calculus.

Concavity and the 2nd Derivative Test. Objectives: Be able to determine where a function is concave upward or concave downward with the use of calculus. Be able to apply the second derivative test to find the relative extrema of a function. Critical Vocabulary:

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Relative Extrema and More Analysis of Functions

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Interpolation Vs. Approximation

Interpolation Vs. Approximation. 7. 7. 1. 1. 4. 4. 2. 2. 6. 6. 3. 3. 5. 5. CS 490.006/582.001 Interpolating Values Page 21. De Casteljau Approximation. 4. Quarterpoint between control points 2 and 3. 2. Midpoint between control points 1 and 2.

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Chapter 16

Chapter 16. Section 16.5 Local Extreme Values. Critical (or Stationary) Points A critical or stationary point is a point (i.e. values for the independent variables) that give a zero gradient. On a surface this will make the tangent plane horizontal.

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