Identify the parts of the parabola given its equation in standard form. (x + 9)² = -28(y + 6) Opening/Concavity Vertex coordinates Focus coordinates Axis of Symmetry equation Directrix equation Latus Rectum Endpoints of the Latus Rectum coordinates (y + 10)² = 12(x - 10) Opening/Concavity Vertex coordinates Focus coordinates Axis of Symmetry equation Directrix equation Latus Rectum Endpoints of the Latus Rectum coordinates

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
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Identify the parts of the parabola given its equation in
standard form.
(x + 9)² = -28(y + 6)
Opening/Concavity
Vertex coordinates
Focus coordinates
Axis of Symmetry equation
Directrix equation
Latus Rectum
Endpoints of the Latus
Rectum coordinates
(y + 10)² = 12(x - 10)
Opening/Concavity
Vertex coordinates
Focus coordinates
Axis of Symmetry equation
Directrix equation
Latus Rectum
Endpoints of the Latus
Rectum coordinates
Transcribed Image Text:Identify the parts of the parabola given its equation in standard form. (x + 9)² = -28(y + 6) Opening/Concavity Vertex coordinates Focus coordinates Axis of Symmetry equation Directrix equation Latus Rectum Endpoints of the Latus Rectum coordinates (y + 10)² = 12(x - 10) Opening/Concavity Vertex coordinates Focus coordinates Axis of Symmetry equation Directrix equation Latus Rectum Endpoints of the Latus Rectum coordinates
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