Vertical Angles Worksheet
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Vertical Angles Worksheet
Name:Date:Class:
1.Two lines intersect forming an angle of . Find the vertical angle.
2.Two lines intersect forming an angle of . Find the vertical angle.
3.Two lines intersect forming an angle of . Find the vertical angle.
4.Two lines intersect forming an angle of . Find the vertical angle.
5.Two lines intersect forming an angle of . Find the vertical angle.
6.Two lines intersect forming an angle of . Find the vertical angle.
7.Two lines intersect forming an angle of . Find the vertical angle.
8.Two lines intersect forming an angle of . Find the vertical angle.
9.Two lines intersect forming an angle of . Find the vertical angle.
10.Two lines intersect forming an angle of . Find the vertical angle.
11.Two lines intersect forming an angle of . Find the vertical angle.
12.Two lines intersect forming an angle of . Find the vertical angle.
13.Two lines intersect forming an angle of . Find the vertical angle.
14.Two lines intersect forming an angle of . Find the vertical angle.
15.Two lines intersect forming an angle of . Find the vertical angle.
16.Two lines intersect forming an angle of . Find the vertical angle.
17.Two lines intersect forming an angle of . Find the vertical angle.
18.Two lines intersect forming an angle of . Find the vertical angle.
19.Two lines intersect forming an angle of . Find the vertical angle.
20.Two lines intersect forming an angle of . Find the vertical angle.
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Worked Example
Problem: Two lines intersect. One angle is (3x + 15)° and its vertical angle is (5x − 9)°. Find x.
- 3x + 15 = 5x − 9— Vertical angles are equal.
- 15 + 9 = 5x − 3x, so 24 = 2x— Collect terms.
- x = 12, angle = 3(12) + 15 = 51°— Solve and substitute.
Answer: x = 12, both angles = 51°
Frequently Asked Questions
Pairs of angles formed directly across from each other when two lines intersect. They are always equal.
From Latin vertex (point), referring to the shared intersection point, not the direction.
Yes. When lines are perpendicular, all four angles are 90°.