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m is the mid point of pq what is the length of mq

Since point \( M \) is the midpoint of segment \( PQ \), the distance from \( P \) to \( M \) (denoted \( PM \)) and from \( M \) to \( Q \) (denoted \( MQ \)) must be equal. 

Given that the total length of \( PQ \) is 22, the length of each segment \( PM \) and \( MQ \) is:

\[
PM = MQ = \frac{22}{2} = 11
\]

Thus, \( MQ = 11 \).

Would you like more details on midpoints or any further explanation?

Here are 5 related questions:
1. How would you find the midpoint of a line segment on a coordinate plane?
2. What are the properties of a midpoint in geometry?
3. If the length of \( PQ \) were 30, what would \( PM \) and \( MQ \) be?
4. Can you generalize the formula for finding a midpoint in terms of coordinates?
5. How would you calculate distances between points in three-dimensional space?

**Tip:** When solving for midpoints or dividing segments, always check if the segment is evenly divided into two equal parts.

m is the midpoint of pq, what is the length of mq?

Learn how to calculate the length of MQ when M is the midpoint of PQ. In this example, the total length of PQ is 22, and the length of each segment, PM and MQ, is 11. This problem covers key geometric concepts related to midpoints and is suitable for students in Grades 6-8.

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