Use the statements in the image and the diagram in the image to write the compound statement. Then give it's truth value. $$p\vee q$$

Points C, E, and B are collinear or $$\angle AEC\cong\angle DEB$$ . True

Points C, E, and B are collinear and $$\angle AEC\cong\angle DEB$$ . True

Points C, E, and B are collinear or $$\angle AEC\cong\angle DEB$$ . False

Points C, E, and B are collinear and $$\angle AEC\cong\angle DEB$$ . False

Use the statements in the image and the diagram in the image to write the compound statement. Then give it's truth value. $$q\wedge s$$

$$\angle AEC\cong\angle DEB$$ and $$\angle BEC$$ is an acute angle. False

$$\angle AEC\cong\angle DEB$$ or $$\angle BEC$$ is an acute angle. False

$$\angle AEC\cong\angle DEB$$ or $$\angle BEC$$ is an acute angle. True

$$\angle AEC\cong\angle DEB$$ and $$\angle BEC$$ is an acute angle. True

Use the statements in the image and the diagram in the image to write the compound statement. Then give it's truth value. $$\sim p\wedge r$$

Points C, E, and B are not collinear and $$\overrightarrow{EF}$$ is the angle bisector of $$\angle AED$$ . True

Points C, E, and B are not collinear or $$\overrightarrow{EF}$$ is the angle bisector of $$\angle AED$$ . True

Points C, E, and B are not collinear and $$\overrightarrow{EF}$$ is the angle bisector of $$\angle AED$$ . False

Points C, E, and B are not collinear or $$\overrightarrow{EF}$$ is the angle bisector of $$\angle AED$$ . False

Use the statements in the image and the diagram in the image to write the compound statement. Then give it's truth value. $$r\vee\sim s$$

$$\overrightarrow{EF}$$ is the angle bisector of $$\angle AED$$ or $$\angle BEC$$ is not an acute angle. True

$$\overrightarrow{EF}$$ is the angle bisector of $$\angle AED$$ and $$\angle BEC$$ is not an acute angle. True

$$\overrightarrow{EF}$$ is the angle bisector of $$\angle AED$$ or $$\angle BEC$$ is not an acute angle. False

$$\overrightarrow{EF}$$ is the angle bisector of $$\angle AED$$ and $$\angle BEC$$ is not an acute angle. False

Use the statements in the image and the diagram in the image to write the compound statement. Then give it's truth value. $$\sim q\wedge\sim r$$

$$\angle AEC$$ is not congruent to $$\angle DEB$$ and $$\overrightarrow{EF}$$ is not the angle bisector of $$\angle AED$$ . False

$$\angle AEC$$ is not congruent to $$\angle DEB$$ or $$\overrightarrow{EF}$$ is not the angle bisector of $$\angle AED$$ . False

$$\angle AEC$$ is not congruent to $$\angle DEB$$ and $$\overrightarrow{EF}$$ is not the angle bisector of $$\angle AED$$ . True

$$\angle AEC$$ is not congruent to $$\angle DEB$$ or $$\overrightarrow{EF}$$ is not the angle bisector of $$\angle AED$$ . True

Use the statements in the image and the diagram in the image to write the compound statement. Then give it's truth value. $$p\vee\sim q$$

Points C, E, and B are collinear or $$\angle AEC$$ is not congruent to $$\angle DEB$$ . False

Points C, E, and B are collinear and $$\angle AEC$$ is not congruent to $$\angle DEB$$ . False

Points C, E, and B are collinear or $$\angle AEC$$ is not congruent to $$\angle DEB$$ . True

Points C, E, and B are collinear and $$\angle AEC$$ is not congruent to $$\angle DEB$$ . True

Use the statements in the image and the diagram in the image to write the compound statement. Then give it's truth value. $$\sim r\vee\sim s$$

$$\overrightarrow{EF}$$ is not the angle bisector of $$\angle AED$$ or $$\angle BEC$$ is not an acute angle. True

$$\overrightarrow{EF}$$ is not the angle bisector of $$\angle AED$$ and $$\angle BEC$$ is not an acute angle. True

$$\overrightarrow{EF}$$ is not the angle bisector of $$\angle AED$$ and $$\angle BEC$$ is not an acute angle. False

$$\overrightarrow{EF}$$ is not the angle bisector of $$\angle AED$$ or $$\angle BEC$$ is not an acute angle. False

Use the statements in the image and the diagram in the image to write the compound statement. Then give it's truth value. $$\sim q\wedge s$$

$$\angle AEC$$ is not congruent to $$\angle DEB$$ and $$\angle BEC$$ is an acute angle. False

$$\angle AEC$$ is not congruent to $$\angle DEB$$ or $$\angle BEC$$ is an acute angle. False

$$\angle AEC$$ is not congruent to $$\angle DEB$$ or $$\angle BEC$$ is an acute angle. True

$$\angle AEC$$ is not congruent to $$\angle DEB$$ and $$\angle BEC$$ is an acute angle. True

Use the statements in the image and the diagram in the image to write the compound statement. Then give it's truth value. $$p\vee r$$

Points C, E, and B are collinear or $$\overrightarrow{EF}$$ is the angle bisector of $$\angle AED$$ . True

Points C, E, and B are collinear and $$\overrightarrow{EF}$$ is the angle bisector of $$\angle AED$$ . True

Points C, E, and B are collinear or $$\overrightarrow{EF}$$ is the angle bisector of $$\angle AED$$ . False

Points C, E, and B are collinear and $$\overrightarrow{EF}$$ is the angle bisector of $$\angle AED$$ . False

Compound Statements

Quiz

•

Mathematics

•

12th Grade

•

Practice Problem

•

Medium

•

CCSS

HSS.CP.A.1, 7.G.B.5, HSG.CO.C.9

+5

Standards-aligned

Diana Guerrero

Used 6+ times

FREE Resource

13 questions

Show all answers

1.

MULTIPLE SELECT QUESTION

30 sec • 1 pt

Tags

CCSS.7.G.B.5

2.

MULTIPLE SELECT QUESTION

30 sec • 1 pt

Tags

CCSS.7.G.B.5

3.

MULTIPLE SELECT QUESTION

30 sec • 1 pt

Tags

CCSS.HSG.CO.C.9

4.

MULTIPLE SELECT QUESTION

30 sec • 1 pt

Tags

CCSS.7.SP.C.8B

5.

MULTIPLE SELECT QUESTION

30 sec • 1 pt

Tags

CCSS.HSG.CO.B.6

CCSS.HSG.CO.B.7

CCSS.HSG.CO.C.10

CCSS.HSG.CO.C.9

6.

MULTIPLE SELECT QUESTION

30 sec • 1 pt

Tags

CCSS.7.SP.C.8B

7.

MULTIPLE SELECT QUESTION

30 sec • 1 pt

Tags

CCSS.HSG.CO.A.1

CCSS.HSG.CO.C.9

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