Parabola with Directrix, Focus, Axis of Symmetry , Latus Rectum

This activity will help you create your own parabola using the given equation and then identify its vertex, focus, axis of symmetry and endpoints of latus rectum.

1. Graph of a parabola in the form of (y-k) = 4c(x-h)^2 2. Identify the focus, axis of symmetry, equation of directrix, and endpoints of latus rectum.

1. What is the relationship of the value of c to its Focus to Vertex and Vertex to directrix?

該当するものを全て選択

A
a. value of c is equidistant from Focus to Vertex and Vertex to Directrix
B
b. value of c is always constant.
C
c. value of c is always positive.

答 (3)を確認

2. Where does h translate?

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A
a. y - axis
B
b. x - axis
C
c. origin

答 (3)を確認

3. What should be the coordinates for the endpoints of the latus rectum?

該当するものを全て選択

A
a. (p, - 2p) and (p, 2p)
B
b. ( 2p, p) and ( -2p, p )
C
c, ( p, 0 ) and ( -p, 0 )

答 (3)を確認

Parabola with Directrix, Focus, Axis of Symmetry , Latus Rectum

This activity will help you create your own parabola using the given equation and then identify its vertex, focus, axis of symmetry and endpoints of latus rectum.

Please see attached file as reference for the lesson.

Watch the video to learn more about parabola.

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