'Positive term' presentation slideshows

INFINITE SEQUENCES AND SERIES

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10.1 Parabolas

10.1 Parabolas. 10.1 Parabolas. A parabola is the set of all points (x,y) that are equidistant from a fixed line (directrix) and a fixed point (focus) not on the line. Focus (h, k + p). Vertex (h,k). Directrix y = k - p. Standard Equation of a Parabola.

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LO: To recognise and extend number sequences

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LO: To recognise and extend number sequences

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11.2 Hyperbolas

11.2 Hyperbolas. Objectives: Define a hyperbola Write the equation of a hyperbola Identify important characteristics of hyperbolas Graph hyperbolas. Hyperbola. The set of all points for which the difference of the distances from two points is constant.

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Hyperbolas

Hyperbolas. Topic 7.5. Definitions. Hyperbola: set of all points where the absolute value of the difference of the distance from any point on the hyperbola to the foci is contant. Two Standard Equations. Vertical Hyperbola: Foci: Vertices: Asymptote Slopes:. Two Standard Equations.

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Nth term & Alternating Series

Nth term & Alternating Series. Dean Lee & Jenny Park AP Calculus BC G Block 9/2/2011. Practice Problems. Does the series converge? . 1. 2 . (Harmonic Series). 3 . Nth term Test. Requirement for convergence of a series nth term approaches 0 as n -> infinity

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THE HYPERBOLA

THE HYPERBOLA. A hyperbola is the collection of all points in the plane the difference of whose distances from two fixed points, called the foci , is a constant. This is the same definition as an ellipse except we have the difference is always constant instead of the sum.

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Hyperbola - Graphing

Hyperbola - Graphing. Recall that the equations for a hyperbola are . Horizontal Axis. Vertical Axis. Hyperbola - Graphing. The center of the hyperbola is located at the point (h, k) . Example 1: Determine the center of the hyperbola given by .

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