Graphs that result after the tickertape timer - cart - inclined plane experiment

AI Thread Summary
The discussion focuses on plotting displacement-time, velocity-time, and acceleration-time graphs for a wheeled cart rolling down an inclined plane. The user has completed the displacement-time graph but is uncertain about the accuracy of the velocity-time and acceleration-time graphs. It is suggested that the velocity-time graph should be a straight diagonal line, while the acceleration-time graph remains a straight horizontal line. The conversation emphasizes the importance of measuring the slope of tangent lines on the distance graph to derive speed values accurately. Experimental error is acknowledged as a potential factor affecting the final results of the graphs.
xoposo
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Homework Statement


Plot a displacement-time, velocity-time, and acceleration-time graph for a wheeled cart that rolls down an inclined plane.

Already finished the displacement-time graph, but am questioning the correctness of the v-t and a-t graphs. What should they look like? (Like d-t graph is an under curve)

Thanks
 
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Welcome to PF!

Hi xoposo! Welcome to PF! :wink:
xoposo said:
… for a wheeled cart that rolls down an inclined plane.

Already finished the displacement-time graph, but am questioning the correctness of the v-t and a-t graphs. What should they look like? (Like d-t graph is an under curve)

They're very simple!

But you go first … tell us what you think, and then we'll comment. :smile:
 
Uhm. I think the v-t graph would be a straight diagonal line while the a-t graph is a straight horizontal line.
The v-t graph was a bit off though, since the tangents were hard to do on a small graph. I'm kinda worried that the final result'll be wrong.
Thanks ;D
 
Correct!
You must expect experimental error and it can be quite large on the time and acceleration graphs.

Are you measuring the slope of tangent lines on the distance graph to get the speeds? Usually the measurements of the dots on the tickertape are used to find the speed values for the graph. The distance between dots is divided by the time between dots.
 
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