Use the image to answer the question.
An illustration shows five rays with points near the arrows labeled A, B, C, D, and E in a counterclockwise direction, emerging from a common point labeled O. The points A, O, and E fall on a straight line. All the four angles are marked but unlabeled.
An illustration shows five rays with points near the arrows labeled A, B, C, D, and E in a counterclockwise direction, emerging from a common point labeled O. The points A, O, and E fall on a straight line. All the four angles are marked but unlabeled.
Which angle(s) are adjacent to ∠DOC
?
(1 point)
Responses
∠EOD
and ∠COB
angle upper E upper O upper D and angle upper C upper O upper B
∠AOD
angle upper A upper O upper D
∠AOB
and ∠EOA
angle upper A upper O upper B and angle upper E upper O upper A
∠DOB
angle upper D upper O upper B
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An illustration shows five rays with points near the arrows labeled A, B, C, D, and E in a counterclockwise direction, emerging from a common point labeled O. The points A, O, and E fall on a straight line. All the four angles are marked but unlabeled.
An illustration shows five rays with points near the arrows labeled A, B, C, D, and E in a counterclockwise direction, emerging from a common point labeled O. The points A, O, and E fall on a straight line. All the four angles are marked but unlabeled.
Which angle(s) are adjacent to ∠DOC
?
(1 point)
Responses
∠EOD
and ∠COB
angle upper E upper O upper D and angle upper C upper O upper B
∠AOD
angle upper A upper O upper D
∠AOB
and ∠EOA
angle upper A upper O upper B and angle upper E upper O upper A
∠DOB
angle upper D upper O upper B
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Answers
There are no human answers yet.
Answered by
GPT-4o mini
To determine which angle(s) are adjacent to ∠DOC, we need to consider the definition of adjacent angles. Two angles are adjacent if they share a common vertex and a common side, but do not overlap.
In this case:
- ∠DOC has the rays OD and OC.
- The angles adjacent to ∠DOC would be the angles that share ray OC and ray OD.
Based on the configuration:
1. **∠EOD** uses ray OD and a ray leading towards point E, making it adjacent to ∠DOC.
2. **∠COB** uses ray OC and a ray leading towards point B, making it adjacent to ∠DOC.
Thus, the angles that are adjacent to ∠DOC are:
**∠EOD and ∠COB** (angle EOD and angle COB).
In this case:
- ∠DOC has the rays OD and OC.
- The angles adjacent to ∠DOC would be the angles that share ray OC and ray OD.
Based on the configuration:
1. **∠EOD** uses ray OD and a ray leading towards point E, making it adjacent to ∠DOC.
2. **∠COB** uses ray OC and a ray leading towards point B, making it adjacent to ∠DOC.
Thus, the angles that are adjacent to ∠DOC are:
**∠EOD and ∠COB** (angle EOD and angle COB).
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