hi i need the correct answer to this practice question I found online plz ### Diagram: Angles in Intersecting Lines**Description:**The diagram on the left features intersecting lines forming various angles labeled \( \angle 1 \), \( \angle 2 \), \( \angle 3 \), \( \angle 4 \), \( \angle 5 \), and \( \angle 6 \). There are arrows indicating the direction of the lines, suggesting they extend indefinitely.**Questions:**Which statements are **always** true regarding the diagram? Select **three** options.- \(\boxed{ } \, m \angle 5 + m \angle 3 = m \angle 4\)- \(\boxed{ } \, m \angle 3 + m \angle 4 + m \angle 5 = 180^\circ\)- \(\boxed{ } \, m \angle 5 + m \angle 6 = 180^\circ\)- \(\boxed{ } \, m \angle 2 + m \angle 3 = m \angle 6\) - \(\boxed{ } \, m \angle 2 + m \angle 3 + m \angle 5 = 180^\circ\)**Guidance:**To solve the problem, identify and apply the geometric properties of intersecting lines, such as supplementary angles and vertical angles, and determine which equations represent consistent truths in geometry.

Answered: 2 Which statements are always true…

2 Which statements are always true regarding the diagram? Select three options. Om25+ m23=m24 Om23+m24+ m25= 180° Om25+ m26 =180° Om22+m23=mZ6 Omz2+mZ3+ m25 = 180°

Elementary Geometry For College Students, 7e

7th Edition

ISBN:9781337614085

Author:Alexander, Daniel C.; Koeberlein, Geralyn M.

Publisher:Alexander, Daniel C.; Koeberlein, Geralyn M.

ChapterP: Preliminary Concepts

SectionP.CT: Test

Problem 1CT

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Question

hi i need the correct answer to this practice question I found online plz

### Diagram: Angles in Intersecting Lines

**Description:**
The diagram on the left features intersecting lines forming various angles labeled \( \angle 1 \), \( \angle 2 \), \( \angle 3 \), \( \angle 4 \), \( \angle 5 \), and \( \angle 6 \). There are arrows indicating the direction of the lines, suggesting they extend indefinitely.

**Questions:**
Which statements are **always** true regarding the diagram? Select **three** options.

- \(\boxed{ } \, m \angle 5 + m \angle 3 = m \angle 4\)
- \(\boxed{ } \, m \angle 3 + m \angle 4 + m \angle 5 = 180^\circ\)
- \(\boxed{ } \, m \angle 5 + m \angle 6 = 180^\circ\)
- \(\boxed{ } \, m \angle 2 + m \angle 3 = m \angle 6\)
- \(\boxed{ } \, m \angle 2 + m \angle 3 + m \angle 5 = 180^\circ\)

**Guidance:**
To solve the problem, identify and apply the geometric properties of intersecting lines, such as supplementary angles and vertical angles, and determine which equations represent consistent truths in geometry.

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