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Drag and drop the descriptions in the box that correctly classifies the angle pairs. You may use multiple responses in the boxes. ​∠CEA​ and ∠DEB ​∠CEA​ and ∠AED The image shows two intersecting lines and a ray sharing point E forming 5 consecutive angles. Line C D and line A B intersect at point E. Ray EF shares the point E also. The 5 consecutive angles formed clockwise from the left are angle A E C, angle C E F, angle F E B, angle B E D, and angle D E A. Angle C E F is a right angle.

Answer :

colea53

Answer:

1.→∠CEA and ∠CEF are Adjacent Angles.Two Angles are said to be Adjacent if there is one common ray between these two angles and non common ray lie on opposite side of common ray. Here, CE is a common ray and AE and EF are non common rays. 2.→CD is a line. →∠CEF+∠FED=180°---Angle in a Linear pair →90°+∠FED=180° →∠FED=180 ...

Step-by-step explanation:

The answer is shown below.

Angle:

  • An angle is a figure in Euclidean geometry made up of two rays that share a common terminal and are referred to as the angle's sides and vertices, respectively.
  • Angles created by two rays are in the plane where the rays are located.
  • The meeting of two planes also creates angles.
  • We refer to these as dihedral angles.
  • The angle formed by the rays lying perpendicular to the two crossing curves at the point of junction is another property of intersecting curves.
  • The angle can also refer to the length of a rotation or an angle.
  • This metric represents the relationship between a circular arc's length and radius.

Solution -

  1. The angles CEA and CEF are adjacent. If there is a common ray connecting two angles and a non-common ray is located on the other side of the common ray, the angles are said to be adjacent. In this case, CE is a common ray whereas AE and EF are not. CD is a line in
  2. Angle in a linear pair: 90° + FED = 180°, or CEF + FED = 180.

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