If $$m\angle2=82\ and\ m\angle11=68$$ , what is the measure of $$\angle1$$ ? Justify your answer.

$$m\angle1=98$$ , Linear Pair Postulate

$$m\angle1=98$$ , Corresponding Angles Theorem

$$m\angle1=98$$ , Alternate Exterior Angles Theorem

If $$m\angle2=82\ and\ m\angle11=68$$ , what is the measure of $$\angle3$$ ? Justify your answer.

$$m\angle3=68$$ , Corresponding Angles Theorem

$$m\angle3=68$$ , Alternate Exterior Angles Theorem

$$m\angle3=98$$ , Linear Pair Postulate

If $$m\angle2=82\ and\ m\angle11=68$$ , what is the measure of $$\angle4$$ ? Justify your answer.

$$m\angle4=112$$ , Vertical Angles Theorem

$$m\angle4=68$$ , Alternate Exterior Angles Theorem

$$m\angle4=112$$ , Linear Pair Postulate

If $$m\angle2=82\ and\ m\angle11=68$$ , what is the measure of $$\angle5$$ ? Justify your answer.

$$m\angle5=82$$ , Vertical Angles Theorem

$$m\angle5=112$$ , Alternate Exterior Angles Theorem

$$m\angle5=82$$ , Same-Side Interior Angles Postulate

If $$m\angle2=82\ and\ m\angle11=68$$ , what is the measure of $$\angle6$$ ? Justify your answer.

$$m\angle6=98$$ , Linear Pair Postulate

$$m\angle6=82$$ , Vertical Angles Theorem

$$m\angle6=98$$ , Same-Side Interior Angles Postulate

If $$m\angle2=82\ and\ m\angle11=68$$ , what is the measure of $$\angle7$$ ? Justify your answer.

$$m\angle7=112$$ , Same-Side Interior Angles Postulate

$$m\angle7=112$$ , Vertical Angles Theorem

$$m\angle7=68$$ , Same-Side Interior Angles Postulate

If $$m\angle2=82\ and\ m\angle11=68$$ , what is the measure of $$\angle8$$ ? Justify your answer.

$$m\angle8=68$$ , Alternate Interior Angles Postulate

$$m\angle8=68$$ , Corresponding Angles Theorem

$$m\angle8=112$$ , Same-Side Interior Angles Postulate

If $$m\angle2=82\ and\ m\angle11=68$$ , what is the measure of $$\angle9$$ ? Justify your answer.

$$m\angle9=98$$ , Same-Side Interior Angles Postulate with $$\angle2$$

$$m\angle9=68$$ , Corresponding Angles Theorem

$$m\angle9=98$$ , Corresponding Angles Theorem

$$m\angle9=98$$ , Alternate Same-Side Angles Theorem

If $$m\angle2=82\ and\ m\angle11=68$$ , what is the measure of $$\angle9$$ ? Justify your answer.

$$m\angle9=98$$ , Same-Side Interior Angles Postulate with $$\angle5$$

$$m\angle9=68$$ , Corresponding Angles Theorem

$$m\angle9=98$$ , Corresponding Angles Theorem

$$m\angle9=98$$ , Alternate Same-Side Angles Theorem

If $$m\angle2=82\ and\ m\angle11=68$$ , what is the measure of $$\angle10$$ ? Justify your answer.

$$m\angle10=82$$ , Corresponding Angles Theorem

$$m\angle10=98$$ , Corresponding Angles Theorem

$$m\angle10=82$$ , Alternate Exterior Angles Theorem

$$m\angle10=82$$ , Same-Side Exterior Angles Postulate

If $$m\angle2=82\ and\ m\angle11=68$$ , what is the measure of $$\angle12$$ ? Justify your answer.

$$m\angle12=112$$ , Linear Pair Postulate with $$\angle11$$

$$m\angle12=82$$ , Corresponding Angles Theorem

$$m\angle12=112$$ , Corresponding Angles Theorem

$$m\angle12=112$$ , Same-Side Interior Angles Postulate

If $$m\angle2=82\ and\ m\angle11=68$$ , what is the measure of $$\angle13$$ ? Justify your answer.

$$m\angle13=82$$ , Alternate Exterior Angles Theorem

$$m\angle13=82$$ , Corresponding Angles Theorem

$$m\angle13=82$$ , Linear Pair Postulate

$$m\angle13=98$$ , Same-Side Interior Angles Postulate

If $$m\angle2=82\ and\ m\angle11=68$$ , what is the measure of $$\angle14$$ ? Justify your answer.

$$m\angle14=98$$ , Alternate Exterior Angles Theorem with $$\angle1$$

$$m\angle14=98$$ , Corresponding Angles Theorem

$$m\angle14=82$$ , Linear Pair Postulate

$$m\angle14=98$$ , Same-Side Interior Angles Postulate

If $$m\angle2=82\ and\ m\angle11=68$$ , what is the measure of $$\angle15$$ ? Justify your answer.

$$m\angle15=112$$ , Linear Pair Postulate with $$\angle11$$

$$m\angle15=112$$ , Corresponding Angles Theorem

$$m\angle15=82$$ , Alternate Interior Angles Theorem

$$m\angle15=98$$ , Same-Side Interior Angles Postulate

If $$m\angle2=82\ and\ m\angle11=68$$ , what is the measure of $$\angle16$$ ? Justify your answer.

$$m\angle16=68$$ , Vertical Angles with $$\angle11$$

$$m\angle16=68$$ , Alternate Interior Angles Theorem

$$m\angle16=98$$ , Corresponding Angles Theorem

$$m\angle16=98$$ , Same-Side Interior Angles Postulate

Angle Relationships with Parallel Lines #2

Authored by Emily Moss

Mathematics

10th Grade

CCSS covered

Used 3+ times

Angle Relationships with Parallel Lines #2

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18 questions

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MULTIPLE CHOICE QUESTION

30 sec • 1 pt

Can you conclude the lines of l and p to be parallel?

Yes, they are not intersecting.

Yes, they are in the diagram.

No, the there no markings or other information to prove this.

Yes, they have markings.

Tags

CCSS.8.G.A.5

MULTIPLE CHOICE QUESTION

30 sec • 1 pt

Can you conclude the lines of a and b to be parallel?

Yes, they are not intersecting.

Yes, they are in the diagram.

No, the there no markings or other information to prove this.

Yes, they have the arrows on the lines in the diagram showing they are parallel.

Tags

CCSS.4.G.A.1

CCSS.HSG.CO.A.1

MULTIPLE CHOICE QUESTION

30 sec • 1 pt

Yes by the corresponding angles theorem.

Yes by the same-side exterior angles theorem.

No, the lines of l and p are not parallel.

No, they would be supplementary because of the same-side exterior angles theorem.

Tags

CCSS.8.G.A.5

MULTIPLE CHOICE QUESTION

30 sec • 1 pt

Cannot find the value of this angle.

Tags

CCSS.8.G.A.5

MULTIPLE CHOICE QUESTION

30 sec • 1 pt

Cannot find the value of this angle.

Tags

CCSS.8.G.A.5

MULTIPLE CHOICE QUESTION

30 sec • 1 pt

Cannot find the value of this angle.

Tags

CCSS.8.G.A.5

MULTIPLE CHOICE QUESTION

30 sec • 1 pt

Cannot find the value of this angle.

Tags

CCSS.8.G.A.5

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