Which reason justifies the statement given?

Transitive Property (Not substitution)

Click on the photo to enlarge if necessary. It might benefit you to copy the proof down, as the next 5 questions will be from the same proof. What is the answer to step 2?

Transitive Property (or Substitution)

Substitution Property (not Transitive)

Click on the photo to enlarge if necessary. What is the answer to step 3?

Transitive Property (or Substitution)

Substitution Property (not Transitive)

Click on the photo to enlarge if necessary. What is the answer to step 4?

Substitution Property (not Transitive)

Transitive Property (or Substitution)

Click on the photo to enlarge if necessary. What is the answer to step 5?

Transitive Property (or Substitution)

Substitution Property (not Transitive)

Click on the photo to enlarge if necessary. What is the answer to step 6?

Transitive Property (or Substitution)

Substitution Property (not Transitive)

Click on the photo to enlarge if necessary. What is the answer to step 7?

Transitive Property (or Substitution)

Substitution Property (not Transitive)

Which reason justifies the statement given?

Definition of Complementary Angles

Which reason justifies the statement given?

Definition of Complementary Angles

$$l\ and\ m\ are\ parallel$$ Which theorem describes why you are able to solve for x?

If lines \\, then AI angles are congruent

If lines \\, then CO angles are congruent

If lines \\, then AE angles are congruent

If lines \\, then SSI angles are congruent.

If lines \\, then AI angles are suppl.

Which theorem describes why you are able to solve for x.

If lines \\, then SSI angles are supplementary

If lines \\, then AI angles are congruent

If lines \\, then SSE angles are supplementary

If lines \\, then SSI angles are congruent

CONVERSE PROBLEM! Determine which lines are parallel (if any) and decide if the converse statement is written correctly Only one is correct! Given: $$\angle13\ \cong\ \angle17$$

$$a\ \parallel\ c$$ , $$If\ CO\ \angle$$

$$a\ \parallel\ b$$ , $$If\ AI\ \angle$$

$$a\ \parallel\ c$$ , $$If\ AI\ \angle$$

CONVERSE PROBLEM! Determine which lines are parallel (if any) and decide if the converse statement is written correctly Only one is correct! Given: $$\angle4\ \cong\ \angle9$$

$$d\ \parallel\ e$$ , $$If\ AE\ \angle$$

$$d\ \parallel\ e$$ , $$If\ CO\ \angle$$

$$d\ \parallel\ e$$ , $$If\ AI\ \angle$$

CONVERSE PROBLEM! Determine which lines are parallel (if any) and decide if the converse statement is written correctly Only one is correct! Given: $$m\angle20\ +\ m\angle21\ =\ 180\degree$$

$$a\ \parallel\ b$$ , $$If\ SSI\ \angle$$

$$a\ \parallel\ c$$ , $$If\ SSI\ \angle$$

$$a\ \parallel\ b$$ , $$If\ SSE\ \angle$$

Honors Chapter 3-4 Test

Authored by Connie Ernsberger

Mathematics

10th Grade

CCSS covered

Used 8+ times

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MULTIPLE CHOICE QUESTION

1 min • 1 pt

What is the hypothesis of the following statement?
If you drive an Explorer, then you drive a Ford.

Explorer

If you drive an Explorer

you drive an Explorer

you drive a Ford

MULTIPLE CHOICE QUESTION

1 min • 1 pt

What is the conclusion of the statement?
If you drive an Explorer, then you drive a Ford.

you drive a Ford

Ford

then you drive a Ford

then

you drive an Explorer

Tags

CCSS.RI.8.1

CCSS.RI.8.8

CCSS.RL.11-12.1

CCSS.RL.8.1

CCSS.RL.9-10.1

MULTIPLE CHOICE QUESTION

1 min • 1 pt

What is the CONVERSE of the statement given:
If the month is March, then it has 31 days.

If the month does not have 31 days, then it is not March.

If the month is not March, then it does not have 31 days.

If the month has 31 days, then it is March.

If the month is not March, then it has 31 days.

If the month has 31 days, then it is not March.

MULTIPLE CHOICE QUESTION

1 min • 1 pt

What is the INVERSE of the statement given:
If the month is March, then it has 31 days.

If the month does not have 31 days, then it is not March.

If the month is not March, then it does not have 31 days.

If the month has 31 days, then it is March.

If the month is not March, then it has 31 days.

If the month has 31 days, then it is not March.

Tags

CCSS.L.2.1F

CCSS.L.8.1C

CCSS.L.8.3A

MULTIPLE CHOICE QUESTION

1 min • 1 pt

What is the CONTRAPOSITIVE of the statement given:
If the month is March, then it has 31 days.

If the month does not have 31 days, then it is not March.

If the month is not March, then it does not have 31 days.

If the month has 31 days, then it is March.

If the month is not March, then it has 31 days.

If the month is March, then it does not have 31 days.

Tags

CCSS.RF.3.3B

CCSS.RF.3.3C

CCSS.RF.3.3D

CCSS.RF.4.3A

CCSS.RF.5.3A

MULTIPLE SELECT QUESTION

1 min • 1 pt

Tags

CCSS.HSG.CO.A.1

MULTIPLE CHOICE QUESTION

1 min • 1 pt

Tags

CCSS.HSG.CO.A.1

CCSS.4.G.A.1

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Honors Chapter 3-4 Test

What is the hypothesis of the following statement? If you drive an Explorer, then you drive a Ford.

What is the conclusion of the statement? If you drive an Explorer, then you drive a Ford.

What is the CONVERSE of the statement given:If the month is March, then it has 31 days.

What is the INVERSE of the statement given:If the month is March, then it has 31 days.

What is the CONTRAPOSITIVE of the statement given:If the month is March, then it has 31 days.

Which plane is parallel to plane HGF?

Which reason justifies the statement given?

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Popular Resources on Wayground

Discover more resources for Mathematics

What is the hypothesis of the following statement?
If you drive an Explorer, then you drive a Ford.

What is the conclusion of the statement?
If you drive an Explorer, then you drive a Ford.

What is the CONVERSE of the statement given:
If the month is March, then it has 31 days.

What is the INVERSE of the statement given:
If the month is March, then it has 31 days.

What is the CONTRAPOSITIVE of the statement given:
If the month is March, then it has 31 days.