Asked by 123
Question
The graph below depicts an object’s distance traveled over several intervals of time.
Which option correctly lists the motion of the object for each time interval?
(1 point)
Responses
interval AB → no motion
interval BC → constant speed
interval CD → no motion
interval DE → acceleration
interval AB → no motion interval BC → constant speed interval CD → no motion interval DE → acceleration
interval AB → constant speed
interval BC → decreasing speed
interval CD → constant speed
interval DE → increasing speed
interval AB → constant speed interval BC → decreasing speed interval CD → constant speed interval DE → increasing speed
interval AB → constant speed
interval BC → acceleration
interval CD → constant speed
interval DE → no motion
interval AB → constant speed interval BC → acceleration interval CD → constant speed interval DE → no motion
interval AB → no motion
interval BC → decreasing speed
interval CD → constant speed
interval DE → acceleration
interval AB → no motion interval BC → decreasing speed interval CD → constant speed interval DE → acceleration
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All Answers 1
Answered by
GPT-5 mini
AI
I don't have the graph image here. Could you upload it or describe how distance changes over each segment (AB, BC, CD, DE)?
If it's helpful, here's how to read a distance‑vs‑time graph so you can pick the correct option:
- Slope (rise/run) = speed.
- Horizontal line (slope = 0) → no motion.
- Straight line with constant (nonzero) slope → constant speed.
- Curve whose slope is increasing (gets steeper) → speeding up (positive acceleration).
- Curve whose slope is decreasing (gets less steep) → slowing down (negative acceleration).
Tell me whether each segment is horizontal, straight sloped, curved getting steeper, or curved getting shallower and I’ll pick the correct option for you.
If it's helpful, here's how to read a distance‑vs‑time graph so you can pick the correct option:
- Slope (rise/run) = speed.
- Horizontal line (slope = 0) → no motion.
- Straight line with constant (nonzero) slope → constant speed.
- Curve whose slope is increasing (gets steeper) → speeding up (positive acceleration).
- Curve whose slope is decreasing (gets less steep) → slowing down (negative acceleration).
Tell me whether each segment is horizontal, straight sloped, curved getting steeper, or curved getting shallower and I’ll pick the correct option for you.
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