Question

1. matching. according to the protractor postulate, if we have a given line $overleftrightarrow{ab}$ and a point o on that line, any ray that can be drawn with its endpoint at o can be put into a dropdown dropdown with the real numbers between 0 and 180. 7) matching. according to the dropdown dropdown postulate, if s is in the interior of $angle pqr$, then $mangle pqs + mangle sqr = mangle pqr$.

Explanation:

Question 6

Step1: Recall Protractor Postulate

The Protractor Postulate states that for a given line \( \overleftrightarrow{AB} \) and a point \( O \) on the line, any ray with endpoint at \( O \) can be put into a one - to - one correspondence with the real numbers between 0 and 180. The first blank should be "one - to - one" and the second blank should be "correspondence".

Question 7

Step1: Recall Angle Addition Postulate

The Angle Addition Postulate states that if a point \( S \) is in the interior of \( \angle PQR \), then \( m\angle PQS + m\angle SQR=m\angle PQR \). So the first blank is "Angle" and the second blank is "Addition".

Final Answers

1. First blank: one - to - one; Second blank: correspondence
2. First blank: Angle; Second blank: Addition

Answer:

Step1: Recall Angle Addition Postulate

The Angle Addition Postulate states that if a point \( S \) is in the interior of \( \angle PQR \), then \( m\angle PQS + m\angle SQR=m\angle PQR \). So the first blank is "Angle" and the second blank is "Addition".

Final Answers

1. First blank: one - to - one; Second blank: correspondence
2. First blank: Angle; Second blank: Addition