based only on the information provided in this figure, which statement is true about two segments?
a v is the midpoint of $ \overline { d r } $
b v is the midpoint of $ \overline { t z } $
c $ \overline { t z } $ is perpendicular to $ \overline { d r } $.
d $ \overline { d v } $ is congruent to $ \overline { v r } $

Question

based only on the information provided in this figure, which statement is true about two segments?
 a v is the midpoint of $ \overline { d r } $
 b v is the midpoint of $ \overline { t z } $
 c $ \overline { t z } $ is perpendicular to $ \overline { d r } $.
 d $ \overline { d v } $ is congruent to $ \overline { v r } $

Accepted Answer

# Explanation:
## Step1: Recall the definition of mid - point
A mid - point of a line segment divides the segment into two equal parts.
## Step2: Analyze the given figure
In the figure, for segment $TZ$, there are two equal - length marks on either side of point $V$. This indicates that $TV = VZ$.

# Answer:
B. $V$ is the midpoint of $\overline{TZ}$

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QUESTION IMAGE

Question

Explanation:

Step1: Recall the definition of mid - point

Step2: Analyze the given figure

Answer: