-Use the drawing provided to explain the following.
Given: , , and are the medians of Prove:

Question

-Use the drawing provided to explain the following.
Given:  ,  , and  are the medians of  Prove:

Quizplus · Accepted Answer

The Answer is If If , , and are the medians of , then their point of concurrence is Q, the centroid of . It follows that . By the Segment-Addition Postulate, we have . By substitution, . By subtraction, . In turn, or 2. Multiplying the equation by , we have .

If , , and are the medians of , then their point of concurrence is Q, the centroid of . It follows that . By the Segment-Addition Postulate, we have . By substitution, . By subtraction, . In turn, or 2. Multiplying the equation by , we have .

,

, and

are the medians of If , , and are the medians of , then their point of concurrence is Q, the centroid of . It follows that . By the Segment-Addition Postulate, we have . By substitution, . By subtraction, . In turn, or 2. Multiplying the equation by , we have .

, then their point of concurrence is
Q, the centroid of If , , and are the medians of , then their point of concurrence is Q, the centroid of . It follows that . By the Segment-Addition Postulate, we have . By substitution, . By subtraction, . In turn, or 2. Multiplying the equation by , we have .

. It follows that If , , and are the medians of , then their point of concurrence is Q, the centroid of . It follows that . By the Segment-Addition Postulate, we have . By substitution, . By subtraction, . In turn, or 2. Multiplying the equation by , we have .

. By the Segment-Addition
Postulate, we have If , , and are the medians of , then their point of concurrence is Q, the centroid of . It follows that . By the Segment-Addition Postulate, we have . By substitution, . By subtraction, . In turn, or 2. Multiplying the equation by , we have .

. By substitution, If , , and are the medians of , then their point of concurrence is Q, the centroid of . It follows that . By the Segment-Addition Postulate, we have . By substitution, . By subtraction, . In turn, or 2. Multiplying the equation by , we have .

. By subtraction, If , , and are the medians of , then their point of concurrence is Q, the centroid of . It follows that . By the Segment-Addition Postulate, we have . By substitution, . By subtraction, . In turn, or 2. Multiplying the equation by , we have .

. In turn, If , , and are the medians of , then their point of concurrence is Q, the centroid of . It follows that . By the Segment-Addition Postulate, we have . By substitution, . By subtraction, . In turn, or 2. Multiplying the equation by , we have .

or 2. Multiplying the equation If , , and are the medians of , then their point of concurrence is Q, the centroid of . It follows that . By the Segment-Addition Postulate, we have . By substitution, . By subtraction, . In turn, or 2. Multiplying the equation by , we have .

by

, we have

.

-Use the Drawing Provided to Explain the Following