Proving Figures Are Congruent Using Rigid Motions

Proving Figures Are Congruent Using Rigid Motions

10th Grade

20 Qs

quiz-placeholder

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Proving Figures Are Congruent Using Rigid Motions

Proving Figures Are Congruent Using Rigid Motions

Assessment

Quiz

Mathematics

10th Grade

Hard

Created by

Anthony Clark

FREE Resource

20 questions

Show all answers

1.

MULTIPLE CHOICE QUESTION

1 min • 1 pt

Media Image

What are the series of rigid motions that would map ∆ABC onto ∆A''B''C''?

a reflection followed by a rotation

a reflection followed by a translation

a translation followed by a rotation

a translation followed by a reflection

2.

MULTIPLE CHOICE QUESTION

1 min • 1 pt

Media Image

How many angles and how many sides are marked congruent?

2 angles, 1 side

0 angles, 3 sides

1 angle, 2 sides

3 angles, 0 sides

3.

MULTIPLE CHOICE QUESTION

1 min • 1 pt

Media Image

Are these triangles congruent?

Yes

No

Not enough informaiton

4.

MULTIPLE CHOICE QUESTION

1 min • 1 pt

A rigid motion creates figures that are ____________.

congruent

different sizes

similar

larger

5.

MULTIPLE CHOICE QUESTION

1 min • 1 pt

Media Image

State a sequence of rigid motions that would map Quad QRST onto Quad PLKJ.

A reflection over the x-axis followed by a reflection over the y-axis

A rotation 180 degrees followed by a translation 2 units to the right

A reflection over the y-axis followed by a translation 7 units down

A reflection over the x-axis followed by a translation 6 units to the right and 3 units down

6.

MULTIPLE CHOICE QUESTION

1 min • 12 pts

Media Image

Determine how to translate triangle A'B'C' to triangle ABC.

right two, down five

right two, down 9

left two, down 9

left two, down 5

7.

MULTIPLE CHOICE QUESTION

1 min • 1 pt

Media Image

Which of the following describes the sequence of transformations shown?

Reflect across the x-axis and then rotate -90 degrees around the origin

Rotate -90 degrees around the origin and then translate down.

Reflect across the x-axis and then reflect across the y-axis.

Translate up and then rotate 90 degrees about the origin.

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