Geometry Unit 2 Review

Geometry Unit 2 Review

10th Grade

39 Qs

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Geometry Unit 2 Review

Geometry Unit 2 Review

Assessment

Quiz

Mathematics

10th Grade

Practice Problem

Hard

CCSS
7.G.B.5, 4.G.A.1, RI.8.1

+12

Standards-aligned

Created by

Michelle Harris

Used 2+ times

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39 questions

Show all answers

1.

MULTIPLE CHOICE QUESTION

30 sec • 1 pt

Which is the contrapositive of the conditional statement: If I do not eat breakfast, then I will be hungry.

If I am hungry, then I did not eat breakfast.

If I do eat breakfast, then I will not be hungry.

If I am not hungry, then I did eat breakfast.

I did not eat breakfast if and only if I am hungry.

Tags

CCSS.RI.8.1

CCSS.RI.8.8

CCSS.RL.11-12.1

CCSS.RL.8.1

CCSS.RL.9-10.1

2.

MULTIPLE CHOICE QUESTION

30 sec • 1 pt

Which is the converse of the conditional statement: If r = 12, then r/4 = 3.

If r/4 = 3, then r = 12.

If r ≠ 12, then r/4 ≠ 3.

If r/4 ≠ 3, then r ≠ 12.

r = 12 if and only if r/4 = 3.

3.

MULTIPLE CHOICE QUESTION

30 sec • 1 pt

Which is the biconditional of the conditional statement: If r = 12, then r/4 = 3.

If r/4 = 3, then r = 12.

If r ≠ 12, then r/4 ≠ 3.

If r/4 ≠ 3, then r ≠ 12.

r = 12 if and only if r/4 = 3.

4.

MULTIPLE CHOICE QUESTION

30 sec • 1 pt

Which is the inverse of the conditional statement: If r = 12, then r/4 = 3.

If r/4 = 3, then r = 12.

If r ≠ 12, then r/4 ≠ 3.

If r/4 ≠ 3, then r ≠ 12.

r = 12 if and only if r/4 = 3.

5.

MULTIPLE CHOICE QUESTION

30 sec • 1 pt

Which is the contrapositive of the conditional statement: If r = 12, then r/4 = 3.

If r/4 = 3, then r = 12.

If r ≠ 12, then r/4 ≠ 3.

If r/4 ≠ 3, then r ≠ 12.

r = 12 if and only if r/4 = 3.

6.

MULTIPLE CHOICE QUESTION

30 sec • 1 pt

Which is the inverse of the conditional statement: It is fall break.

It is fall break.

If it is fall, then it is a break.

It is not fall break.

If it is a break, then it is fall.

Tags

CCSS.RL.11-12.9

CCSS.RL.6.3

CCSS.RL.7.3

CCSS.RL.8.3

CCSS.RL.9-10.3

7.

MULTIPLE CHOICE QUESTION

30 sec • 1 pt

Which is the inverse of the conditional statement: If a polygon has all congruent sides, then it is a regular polygon.

If a polygon is a regular polygon, then it has all congruent sides.

If a polygon does not have all congruent sides, then it is not a regular polygon.

If a polygon is a regular polygon, then it has all congruent sides.

A polygon has all congruent sides if and only if it is a regular polygon.

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