Find the location of the fireworks equidistant to Pville, EHT, and OC.
1. Draw a triangle between the three cities. Use [icon]/images/ggb/toolbar/mode_polygon.png[/icon][br]2. Draw Perpendicular Bisectors for all three sides of the triangle. Use [icon]/images/ggb/toolbar/mode_linebisector.png[/icon][br]3. Place a point (Circumcenter) in the intersection of all three perpendicular bisectors. Use [icon]/images/ggb/toolbar/mode_segment.png[/icon][br]4. Measure the distance between the Circumcenter and all three cities. Use [icon]/images/ggb/toolbar/mode_distance.png[/icon][br]5. Draw a circle using Circumcenter as a center, and the circle going through all cities. Use [icon]/images/ggb/toolbar/mode_circle2.png[/icon]
[color=#0000ff][size=150]According to the map, in which city would be the fireworks located equidistant to Pville, EHT, and OC?[/size][/color]
[color=#274e13][b]Linwood[/b][/color]
[size=150][color=#0000ff]What was the distance between the fireworks and each of the three cities?[/color][/size]
[color=#38761d][b]1.87[/b][/color]
[color=#0000ff]According to the location of the fireworks (circumcenter), what is the type of triangle between the three cities?[/color]
[size=150][color=#0000ff]Does the circle passes through all three cities?[/color][/size]
[size=150][color=#0000ff]The fireworks (Circumcenter) is the concurrent point of...[/color][/size]
[size=150][color=#0000ff]The point of intersection (fireworks) of all three perpendicular bisectors is called...?[/color][/size]
The circle passing through all the cities (points) is the _______ of the triangle.
[size=150][color=#0000ff]List the missing words in statement in order: [/color][b]vertices[/b], [b]perpendicular bisectors[/b], [b]circumcenter[/b], [b]equidistant[/b].[br][br]"The intersection point of all three [color=#cc0000][b](a)_____________ _____________[/b][/color] is called [color=#cc0000][b](b)_________________[/b][/color]. The circumcenter is the point [b][color=#cc0000](c) _________________[/color][/b] to all three [b][color=#cc0000](d) ____________[/color][/b] of a triangle. [/size]
[color=#274e13](a) perpendicular bisectors[br](b) circumcenter[br](c) equidistant[br](d) vertices[/color]