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WorksheetsGeometry
Total questions: 40
Worksheet time: 41mins
The given diagram is what kind of construction?
Perpendicular bisector
Congruent angles
Angle bisector
Congruent line segments
When copying line segment AB using a straight edge and a compass, the compass should be used to:
Draw an arc above point A
Measure the length of segment AB
Draw an arc between point A and point B
Measure half the length of line segment AB
What is being constructed in the figure?
the perpendicular bisector of line m
the line perpendicular to line m through a point on the line
the line parallel to line m through a point NOT on the line
an angle that has line m as its bisector
What was duplicated?
line
line segment
ray
angle
When constructing a line parallel to a given line, you will be
copying a segment
bisecting a segment
copying an angle
constructing a perpendicular
What type of construction do you see?
midpoint
angle bisector
perpendicular bisector
altitude
In the image, line RS is _______ to line JQ.
parallel
congruent
similar
perpendicular
Name the construction.
midpoint
perpendicular through a point on the line
perpendicular through a point NOT on the line
Circumcenter of a right triangle
What type of construction is illustrated in the diagram?
Angle congruent to angle D
Line segment congruent to AD
Angle congruent to angle D
Bisection of angle D
Reflect over the line y = x
Rotate 90 degrees counterclockwise.
Rotate 180 degrees
Reflect over the x-axis
Is there enough information to conclude that the two triangles are congruent? If so, what is a correct congruence statement?
∆CAB ≅ ∆DAC
∆ACB ≅ ∆ACD
∆ABC ≅ ∆ACD
No, the triangles cannot be proven congruent.
