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Triangle ABC is shown below.
Triangle ABC; line passes through points D, B, and E
Given: ∆ABC

Prove: All three angles of ∆ABC add up to 180°.

The flow chart with missing reason proves the measures of the interior angles of ∆ABC total 180°.

Which reason can be used to fill in the numbered blank space?

Associative Property of Addition

Triangle Exterior Angle Theorem

Angle Addition Postulate

Commutative Property of Addition

Triangle ABC is shown below Triangle ABC line passes through points D B and E Given ABC Prove All three angles of ABC add up to 180 The flow chart with missing class=

Respuesta :

The correct answer (though it is not one of the choices) is:

Alternate Interior Angles Theorem.

Explanation:

Alternate interior angles are angles that are inside the parallel lines and on opposite sides of the transversal.  Treating BA as a transversal, ∠DBA and ∠BAC are both inside the parallel lines and on opposite sides of BA, the transversal.  This makes them alternate interior angles, and means that they are congruent.

muntahachowdhury

Answer:

angle addition postulate

Step-by-step explanation:

three angles on same line are being added and that line is EBD :)

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