B-Man: Parallel Lines & Transversals Review

Which lists the pairs of Alternate Interior Angles in the diagram?

Given that $$\overline{IF}\$$ is a perpendicular bisector and that $$P$$ is a point on $$\overline{IF}$$ that is NOT on $$\overline{SH}$$ . It can be deduced that: ​ ​ (a)  

Given that $$\overline{CP}\$$ is a perpendicular bisector and that $$P$$ is a point on $$\overline{AB}$$ . Determine if the statement is TRUE or FALSE.

$$\overline{AC}\cong\overline{BC}$$ is ​ (a)  

$$AC=\frac{1}{2}\cdot AB$$ is ​ (b)  

$$AC+BC=AB$$ is ​ (c)  

$$m\angle APC=90\degree$$ is ​ (d)  

$$AC+BC>AB$$ is ​ (e)  

Order the steps that can be used to solve for x, given that $$l_1\parallel l_2$$ .

Label all the angles that are congruent to $$\angle a$$ .

Mark a pair of Alt. Int. Angles in the diagam.

Determine the measures of $$\angle1\ and\ \angle2$$ .

$$m\angle1=$$ ​ (a)  

$$m\angle2=$$ ​ ​ (b)  

Which Theorem or Postulate can be used to determine the measure of each angle?

$$m\angle1$$ ​ can be found using: ​ (a)  

$$m\angle2=$$ ​ can be found using:​ ​ (b)  

Given $$m\angle4=112\degree$$

$$m\angle1$$ ​ can be found using: ​ (a)   ;

$$m\angle2=$$ ​ can be found from $$m\angle4$$ using: ​ (b)  

$$m\angle8=$$ ​ can be found from $$m\angle4$$ using: ​ (c)  

$$m\angle5=$$ ​ can be found from $$m\angle4$$ ​using: ​ (d)  

$$m\angle6=$$ ​ can be found from $$m\angle4$$ using: ​ ​ (e)  

Match the special pairs of angles in the diagram with their name.