IM Geo.6.13 Practice: Intersection Points

Graph the equations (x-2)²+(y+3)²=36 and x=2.
Where do they intersect?
[size=150]Select [b]all[/b] equations for which the point [math]\left(2,-3\right)[/math] is on the graph of the equation.[/size]
[size=150]The image shows a graph of the parabola with focus [math]\left(3,4\right)[/math] and directrix [math]y=2[/math], and the line given by [math]y=4[/math].[/size][br][br][img]data:image/png;base64,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[/img][br][br]Find and verify the points where the parabola and the line intersect.
Here is a line l.
Write equations for and graph 4 different lines perpendicular to [math]\ell[/math].
[size=150]Write an equation whose graph is a line perpendicular to the graph of [math]y=4[/math] and which passes through the point [math]\left(2,5\right)[/math].[/size]
[size=150]Select [b]all[/b] lines that are perpendicular to [math]y-4=-\frac{2}{3}\left(x+1\right)[/math].[/size]
[size=150]Select the line parallel to [math]3x-2y=10[/math].[/size]
[size=150]Explain how you could tell whether [math]x^2+bx+c[/math] is a perfect square trinomial.[/size]
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Information: IM Geo.6.13 Practice: Intersection Points