'Center 1' diaporamas de présentation

Mobile Go Centers

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Automated Assessment of Sketched Diagrams

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Robustness = reduced variability, structural stability, small

Robustness. Robustness = reduced variability, structural stability, small sensitivity with respect to changes of parameters Robustness with respect to variations of the constants Dynamical system dX/dt = F(X,C). Trajectory X= ? (t,C,X0)

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NAVIGATING INTERDISCIPLINARY COLLABORATION

NAVIGATING INTERDISCIPLINARY COLLABORATION Funded by the National Science Foundation Biocomplexity in the Environment Program Diana Rhoten (PI) http://www.hybridvigor.net/publications.pl?s=interdis. What Did We Want to Know?. Study Objectives and Questions.

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ACTIVATOR:

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hyperbola

hyperbola. By: Jeffrey Bivin Lake Zurich High School jeff.bivin@lz95.org. Last Updated: March 11, 2008. Hyperbola. The set of all co-planar points whose difference of the distances from two fixed points (foci) are constant. foci. foci. Hyperbola. Center: (h, k). conjugate axis.

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DRILL

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Circles and Parabolas Review

Circles and Parabolas Review. Equations of the Curves centered at the origin (0,0). Circle Parabola or. Equations for Curves not centered at the origin. Circle Centered at (h, k) Parabola or. Circles.

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Circles and Parabolas Review

Circles and Parabolas Review. Equations of the Curves centered at the origin (0,0). Circle Parabola or. Equations for Curves not centered at the origin. Circle Centered at (h, k) Parabola or. Circles.

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Sorting Techniques Selection Sort Bubble Sort

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10.5 - Hyperbolas

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10.5 - Hyperbolas

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10.5 - Hyperbolas

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Equations of Circles

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Equations of Circles

Equations of Circles. Section 10.6. Essential Questions. How do I write the equation of a circle? How do I use the equation of a circle and its graph to solve problems?. Find the length of r , the radius, in terms of the endpoints:. Standard Equation of a Circle.

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11.5 Circles in the Coordinate Plane

11.5 Circles in the Coordinate Plane. Chapter 11 Circles Bellwork: pg 615 1-3. You can use the Distance Formula to find an equation of a circle with center ( h, k ) and radius r . Let ( x, y ) be any point on the circle. Then the radius r is the distance from ( h, k ) to ( x, y ).

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Chapter 12.5 Circles in the Coordinate Plane

Chapter 12.5 Circles in the Coordinate Plane. Standard form of Circle. Center. Radius. Example #1. Write the standard equation of the circle with center (5,-2) and radius 7. Example #2. Write the standard equation of the circle with center (1,-3) that passes through the point (2,2).

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12.5 Circles in the Coordinate Plane

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