'Transverse axis' diaporamas de présentation

hyperbola

hyperbola. Jeff Bivin -- LZHS. hyperbola applet. Graph : Graph and locate the foci. Text Example. Solution . We see that h = 2 and k = 3. Thus, the center of the hyperbola, ( h , k ), is ( 2, 3). 8. 7. 6. 5.

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CGH Assessment: Within the Context of Cervical Spine Examination

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hyperbola

hyperbola. 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. vertex. vertex. transverse axis.

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Hyberbola

Hyberbola. Conic Sections. The plane can intersect two nappes of the cone resulting in a hyperbola. Hyperbola. Hyperbola - Definition. A hyperbola is the set of all points in a plane such that the difference in the distances from two points (foci) is constant.

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Warm-Up

Warm-Up. Please review the equations written on the board. If you find that an equation represents a conic section, please make a note of the type it represents. I will be calling on specific individuals in order to share your conclusions with the class. Learning Objectives.

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Hyperbolas

Hyperbolas. Sec . 8.3a. Definition: Hyperbola. A hyperbola is the set of all points in a plane whose distances from two fixed points in the plane have a constant difference . The fixed points are the foci of the hyperbola. The line through the foci is the focal axis .

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Hyperbolas

Unit 1 Test-Tues. Hyperbolas. Objective: SWBAT find the standard form of a hyperbola and identify its key features . SWBAT graph a hyperbola and identify its key features. SWBAT identify the conic and state its unique features.

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Get out Homework from Monday

Get out Homework from Monday. March 7 th , 2012. Homework Questions. Review of Ellipses. Standard Form:. Center:. Length of Major Axis: If a is bigger: If b is bigger:. Length of Minor Axis: If a is bigger: If b is bigger:. Vertices (all 4):. Foci:.

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Standard Grade Knowledge & Understanding

Standard Grade Knowledge & Understanding. Skills & Techniques - Mechanical Principles Balance Axis of Rotation Transfer of Weight Force Resistance Friction Propulsion Levers. Balance . Balance is the ability to retain the centre of gravity over your base of support.

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6-3 Conic Sections: Ellipses

6-3 Conic Sections: Ellipses. Geometric Definition: T he intersection of a cone and a plane such that the plane is oblique to the base of the cone. (A circle is a special case of an ellipse where the plane is parallel to the base of the cone.)

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9.5 Hyperbolas

9.5 Hyperbolas. Definition: A hyperbola is the set of points P(x,y) in a plane such that the absolute value of the difference between the distances from P to two fixed points in the plane, F 1 and F 2 , called the foci, is a constant. 9.5 Hyperbolas. Transverse axis Conjugate Axis

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10.1 Conics and Calculus

10.1 Conics and Calculus. Conic Sections. Each conic section (or simply conic) can be described as the intersection of a plane and a double-napped cone. . Circle. Parabola. Ellipse. Hyperbola. General second-degree equation.

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Conics

Conics. Hyperbola. The set of points which moves so that the difference of its distance from two fixed points is constant. Hyperbola. foci. Fixed points. Transverse axis. Line joining the foci. Transverse axis x. Transverse axis y. = 1. = 1. Conjugate axis.

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Constructing Hyperbolas

Constructing Hyperbolas. A hyperbola is created from the intersection of a plane with a double cone. 5 mm.

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Parabola

Parabola. A set of all points (x,y) equidistant from a fixed line called a directrix and a fixed point called the focus . Vertex is the midpoint of the focus and directrix. Axis is the line passing through the focus and vertex. Equations of a Parabola. Vertex (h, k)

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10.5 Hyperbolas

10.5 Hyperbolas. p.615. Hyperbolas. Like an ellipse but instead of the sum of distances it is the difference A hyperbola is the set of all points P such that the differences from P to two fixed points, called foci, is constant

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Writing Equations of Conics

Writing Equations of Conics. From their graphs. Circles. What is the center? (h, k) (-3, 3) What is the radius? r = 4 Plug these values into the formula. Ellipses. What is the center? (h, k) (1, 5) What is the major axis? a= 8 What is the minor axis? b= 4

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10.4 Hyperbolas

10.4 Hyperbolas. JMerrill 2010. Definition. A hyperbola is the set of all points in a plane, the difference of whose distances from two distinct fixed point (foci) is a positive constant. Equations of Hyperbolas. Writing the Equation.

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Vocabulary

Vocabulary. Foci are located on transverse axis. Branches: two disjoint arms of hyperbola. Transverse Axis: line segment that joins vertices. Vertex: point at which line through foci intersects hyperbola. Asymptotes : intersecting lines that two branches of hyperbola approach.

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