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20 questions
Which construction is illustrated in the diagram?
copying an angle
perpendicular bisector
bisecting an angle
constructing an equilateral triangle
Which construction is illustrated in the diagram?
copy an angle
bisecting an angle
perpendicular bisector
drawing a perpendicular line from a point not on the line
copy an angle
bisecting an angle
perpendicular bisector
drawing a perpendicular from a point not on the line
Bisect means to ...
cut in half
divide into thirds
cut open a frog
split into pieces
Which construction is illustrated in the diagram?
bisecting an angle
constructing a scalene triangle
constructing an equilateral triangle
constructing an isosceles triangle
Which construction is illustrated in the diagram?
a pentagon inscribed in a circle
a hexagon inscribed in a circle
a square inscribed in a circle
a octagon inscribed in a circle
When performing the hexagon inscribed in a circle construction, you could connect a different set of points to make ...
a square
an octagon
an equilateral triangle
a parallelogram
Which construction is illustrated in the diagram?
bisecting an angle
copy an angle
perpendicular bisector
constructing an equilateral triangle
Which construction is illustrated in the diagram?
A hexagon inscribed in a circle
A triangle inscribed in a circle
A square inscribed in a circle
A rhombus inscribed in a circle
The diagram shows constructing CD, which is the perpendicular bisector of AB. What does point M represent?
an endpoint
a 2 to 1 ratio
a 1 to 2 ratio
the midpoint
Which construction could be used to create a 60o angle?
Based on the perpendicular bisector construction in the diagram, which statement is true?
Based on the markings in the diagram, the perpendicular bisectors from the point of concurrency called the ...
orthocenter
centroid
incenter
circumcenter
In the diagram, the angle bisectors meet to form the point of concurrency called the ...
orthocenter
incenter
centroid
circumcenter
In the diagram, the medians of the triangle meet at the point of concurrency called the ...
orthocenter
incenter
centroid
circumcenter
In the diagram, the altitudes of the triangle meet at a point of concurrency called the ...
orthocenter
incenter
centroid
circumcenter
Which point of concurrency in the diagram below could be used to construct the incircle (a cirle inside the triangle)?
Which point of concurrency in the diagrams could be used to construct the circumcircle (a circle around the triangle the touches all 3 vertices)?
Which construction shows the medians of the triangle?
Which diagram below shows the medians of the triangle?
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