Examine these figures.
(picture attached)
The diagram shows parallel lines cut by two transversal lines creating a triangle. Which statements are true? Check all that apply.
∠A and ∠G are alternate interior angles.
∠A, ∠F, and ∠E form a straight line.
∠H and ∠A are corresponding angles.
∠E and ∠C are vertical angles.
m∠G = m∠E
m∠F = m∠C

Examine these figures. (picture attached) The diagram shows parallel lines cut by two transversal lines creating a triangle. Which statements are true? Check al class=

Answer :

fermeroben

The answers are:

∠A, ∠F, and ∠E form a straight line.

∠H and ∠A are corresponding angles.

m∠G = m∠E

m∠F = m∠C

Explanation:

Answers from Edg 2020

From the diagram, ∠A, ∠F, and ∠E form a straight line, therefore the following can be deduced:

∠A + ∠F + ∠E = 180° (angle in a straight line)

∠H = ∠A (corresponding angles)

m∠G = m∠E (corresponding angles)

m∠F = m∠C (vertical angles)

What is an angle?

An angle is formed from the intersection of two or more lines. Types of angles are acute, obtuse and right angle.

From the diagram:

∠A, ∠F, and ∠E form a straight line. Hence:

∠A + ∠F + ∠E = 180° (angle in a straight line)

∠H = ∠A (corresponding angles)

m∠G = m∠E (corresponding angles)

m∠F = m∠C (vertical angles)

Find out more on angle at: https://brainly.com/question/25770607

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