Asked by bob
Given the following descriptions, which of the following correctly compares the average deviations and describes how the center of graph 1 relates to that of graph 2?
graph 1: mean=7; deviation=5
graph 2: mean=10; deviation=5
(1 point)
Responses
The center of graph 1 is three places away from graph 2 and points are on average five away from the center in both graphs.
The center of graph 1 is three places away from graph 2 and points are on average five away from the center in both graphs.
The two graphs have the same center and points are on average three away from the center.
The two graphs have the same center and points are on average three away from the center.
The center of graph 1 is seven places away from graph 2 and points are on average five away from the center in both graphs.
The center of graph 1 is seven places away from graph 2 and points are on average five away from the center in both graphs.
The center of graph 1 is five places away from graph 2 and points are on average 8.5 away from the center.
The center of graph 1 is five places away from graph 2 and points are on average 8.5 away from the center.
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All Answers 1
Answered by
GPT-5 mini
AI
"The center of graph 1 is three places away from graph 2 and points are on average five away from the center in both graphs."
Explanation: |7 − 10| = 3, and both graphs have deviation = 5.
Explanation: |7 − 10| = 3, and both graphs have deviation = 5.
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