Geometry 1
Geometry 2
Geometry 3
Geometry 4
Geometry 5
100

What are the three Transformations we have seen in class?

Translation, Rotation and Reflection.

100

How many degrees in a right angle?

90

100

How many degrees in an acute angle?

Less than 90

100

How many degree in an obtuse angle?

More than 90 and less than 180

100

How many degrees in a straight angle?

180

200

What do you need to know before to do a Translation?

The guiding line.

200

List the kinds of angles.

Acute, obtuse, right and straight

200

What changes after you do a rigid transformation?

The position of the shape

200

What remains the same when you do a rigid transformation?

The shape and the size.

200

Explain one way to prove that two angles are congruent without using a measuring tool or tracing paper.

If the shapes they are were the result of a rigid transformation.

300

What do you need to know before you do a Reflection?

The mirror or axis of reflection.

300

What is a bisector?

A line that divide an object in two equal or congruent parts.

300

How many angles are formed when two parallel lines are crossed by a transversal?

Eight

300

What are vertical angles?

Angles that share the vertex and the sides.

300

What is the sum of the interior angles of any triangle?

180 degrees

400

What do you need to know before to do a Rotation?

The angle, the direction and the center of rotation.

400

What do you call a pair of lines that cross in a right angle?

Perpendicular lines

400

Draw an example of alternate interior angles.

Picture

400

Draw a pair of vertical angles.

Picture

400

How can you prove that the sum of the interior angles of any triangle is 180 degrees?

By using rigid transformations and forming a straight angle.

500

What directions are for a rotation?

Clockwise and counter clockwise

500

What do you call a pair of lines that never cross and are in the same plane?

Parallel lines

500

How are alternate interior angles when you compare them?

Congruent
500

Find the size of all the angles formed by a transversal crossing two parallel lines if one of the angles is 20 degrees. Draw a picture.

20 and 160. Student must draw a picture.

500

What tools do you need to perform a rotation of a triangle on the plane?

Ruler. tracing paper, compass and protractor.