Use the image to answer the question.

Question

Thuy examines the figure in the image. She needs to determine if NO¯¯¯¯¯¯¯¯
𝑁
𝑂
¯
 is a copy of PQ¯¯¯¯¯¯¯¯
𝑃
𝑄
¯
. What must she do to show that NO¯¯¯¯¯¯¯¯
𝑁
𝑂
¯
 is a constructed copy of PQ¯¯¯¯¯¯¯¯
𝑃
𝑄
¯
?

(1 point)
Responses

She must measure the distance from point O
𝑂
 to point Q
𝑄
 using a compass and place the compass on point P
𝑃
 to see if point N
𝑁
 is the same distance.
She must measure the distance from point  upper O to point  upper Q using a compass and place the compass on point  upper P to see if point  upper N is the same distance.

She must measure the distance from point M
𝑀
 to point Q
𝑄
 using a compass and place the compass on point M
𝑀
 to see if point O
𝑂
 is the same distance.
She must measure the distance from point  upper M to point  upper Q using a compass and place the compass on point  upper M to see if point  upper O is the same distance.

She must measure the distance from point N
𝑁
 to point O
𝑂
 using a compass and place the compass on point P
𝑃
 to see if point Q
𝑄
 is the same distance.
She must measure the distance from point upper N to point  upper O using a compass and place the compass on point  upper P to see if point  upper Q is the same distance.

She must measure the distance from point M
𝑀
 to point N
𝑁
 using a compass and place the compass on point P
𝑃
 to see if point M
𝑀
 is the same distance.
She must measure the distance from point  upper M to point  upper N using a compass and place the compass on point  upper P to see if point  upper M is the same distance.
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GPT-4o mini · Answer

To determine if line segment $ \overline{NO} $ is a constructed copy of line segment $ \overline{PQ} $, Thuy must measure the length of $ \overline{PQ} $ and compare it to $ \overline{NO} $. The most appropriate approach would be: **"She must measure the distance from point O to point Q using a compass and place the compass on point P to see if point N is the same distance."** This option correctly describes the process of using a compass to copy the length of $ \overline{PQ} $ to see if $ \overline{NO} $ is congruent to $ \overline{PQ} $.