2 lines intersect. A line with points A, B, D intersects a line with points E, B, C at point B, forming 4 angles. In the diagram, which angles are vertical angles? Select two options. AngleABE and AngleABC AngleABE and AngleCBD AngleABE and AngleEBD AngleABC and AngleEBD AngleABC and AngleCBD

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Answer:

True options are options Angle ABE and Angle CBD and Angle ABC and Angle EBD.

Step-by-step explanation:

When two lines intersect, two opposite angles are vertical angles. Two lines AB and BC intersect at point B. Point D lies on the line AB, point E lies on the line BC (see attached diagram).

These lines form two pairs of opposite angles:

  • ABE and CBD;
  • ABC and DBE.

So, true options are options Angle ABE and Angle CBD and Angle ABC and Angle EBD.

Ver imagen frika

The pairs of angles that are vertical angles in the diagram are: ∠ABE and ∠CBD; and ∠ABC and ∠EBD.

What are Vertical Angles?

Angles that lie vertically opposite each other when two straight lines intersect at a point are pairs of vertical angles.

Thus:

∠ABE and ∠CBD are vertically opposite each other. So also ∠ABC and ∠EBD.

Therefore, the pairs of angles that are vertical angles in the diagram are: ∠ABE and ∠CBD; and ∠ABC and ∠EBD.

Learn more about vertical angles on:

https://brainly.com/question/1673457

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