Applying the properties of angles created when parallel lines are cut by a transversal

Angle 1 = 3x-4
Angle 3 = 5x - 38
Find the measure of Angle 4

• 17^o
• 47^o
• 133^o
• 55^o

• 76

• 104

• 90

Figure 2.
If m∠RNP = (8x + 63)°
 and m∠NRS = 5x°, find m∠RNP

• 45
• 135
• 180
• 90

Find X

• Not enough information

• 90 degrees

• 108 degrees

• 72 degrees

Answer explanation

We didnt touch on it much this year, but to find X you use the alternate exterior angles theorem to find X

Solve for x

• 55
• 70
• 110
• 125

Solve for x.

• 9
• -7
• 4
• 6

4) What is the reason for Statement 3

• Corresponding Angles Postulate

• Angles that form a Linear Pair that sums 180°

• Same-side Interior Angles Theorem

• Vertical Angles Theorem

Find the value of x

• x=10

• x=110

• x=25

• x=40

What is the value of x?

• 6

• 7

• 11

• 9

If $\angle D=55\degree$ , then $\angle Q=$   

•  $35\degree$  

•  $55\degree$  

•  $125\degree$  

•  $305\degree$