IM Geo.6.7 Practice: Distances and Parabolas

[size=150]The point [math]\left(6,y\right)[/math] is the same distance from [math]\left(4,1\right)[/math] as it is from the [math]x[/math]-[/size][size=150]axis. What is the value of [math]y[/math]?[/size]
[size=150]A parabola is defined as the set of points the same distance from [math]\left(6,2\right)[/math] and the line [math]y=4[/math]. Select [b]all [/b]points that are on this parabola.[/size]
Compare and contrast the parabolas with these definitions.
[list][*]parabola A: points that are the same distance from [math]\left(0,4\right)[/math] and the [math]x[/math]-axis[/*][*]parabola B: points that are the same distance from [math]\left(0,-6\right)[/math] and the [math]x[/math]-axis[/*][/list]
[size=150]Find the center and radius of the circle represented by the equation [math]x^2+y^2-8y+5=0[/math].[/size]
Match each expression with the value needed in the box in order for the expression to be a perfect square trinomial.
[math]x^2+14x+\boxed{ }[/math]
[math]x^2-\dfrac{1}{2}x+\boxed{ }[/math]
[math]c^2-10c+\boxed{ }[/math]
[math]z^2+z+\boxed{ }[/math]
Write each expression as the square of a binomial.
[math]x^2-12x+36[/math]
[math]y^2+8y+16[/math]
[math]w^2-16w+64[/math]
[size=150]Write an equation of a circle that is centered at [math]\left(1,-4\right)[/math] with a radius of 10.[/size]
[size=150]The density of water is 1 gram per cm³. An object floats in water if its density is less than water’s density, and it sinks if its density is greater than water’s. Will a solid bar of soap shaped like a rectangular prism with mass 1.048 kilograms and dimensions 5.6 centimeters, 13 centimeters, and 16 centimeters float or sink? Explain your reasoning.[/size]
[size=150]Jada has this idea for bisecting angle [math]ABC[/math]. First she draws a circle with center [math]B[/math] through [math]A[/math]. Then she constructs the perpendicular bisector of [math]AD[/math].[/size][br][img]data:image/png;base64,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[/img][br]Does Jada's construction work? Explain your reasoning. You may assume that the perpendicular bisector of line segment [math]AD[/math] is the set of points equidistant from [math]A[/math] and [math]D[/math].
Close

Information: IM Geo.6.7 Practice: Distances and Parabolas