Gayle graphs the parabola (y+ 1)* = 12 (z – 3). How does she proceed? Drag a value, coordinates, equation, or word to the boxes to correctly complete the statements. Gayle identifies that the vertex of the parabola is .The parabola opens: and the focus is units away from the vertex. The directrix is: units from the focus. The focus is the point The directrix of the equation isi Gayle plots the vertex and focus, and graphs the directrix as a dashed line. She then draws the parabola so that the focus sits inside the curve and the directrix does not intersect it. (3,-1) (3, 2) (6,-1) 6. 12 x = 0 x = -2 y=-4 y=-6 up down left right
Gayle graphs the parabola (y+ 1)* = 12 (z – 3). How does she proceed? Drag a value, coordinates, equation, or word to the boxes to correctly complete the statements. Gayle identifies that the vertex of the parabola is .The parabola opens: and the focus is units away from the vertex. The directrix is: units from the focus. The focus is the point The directrix of the equation isi Gayle plots the vertex and focus, and graphs the directrix as a dashed line. She then draws the parabola so that the focus sits inside the curve and the directrix does not intersect it. (3,-1) (3, 2) (6,-1) 6. 12 x = 0 x = -2 y=-4 y=-6 up down left right
Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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Gayle graphs the parabola (y+1) = 12 (1 – 3).
How does she proceed?
Drag a value, coordinates, equation, or word to the boxes to correctly complete the statements.
Gayle identifies that the vertex of the parabola is
The parabola opens
and the focus is
i units away from the vertex. The directrix is
units from the focus. The focus is the point
The directrix of the equation isi
Gayle plots the vertex and focus, and graphs the directrix as a dashed line. She then draws the parabola so that the focus
sits inside the curve and the directrix does not intersect it.
(3,-1)
(3, 2)
(6,-1)
12
x = 0
a = -2
y =-4
y=-6
up
down
left
right
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