Calculating Speed and Time for a Sliding Disk on an Elevated Air Table

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Homework Help Overview

The discussion revolves around calculating the speed and time for a disk sliding on an elevated air table at a 5° angle. The original poster seeks assistance in creating tables for position and average speed based on distance measurements taken at regular intervals.

Discussion Character

  • Exploratory, Assumption checking, Mathematical reasoning

Approaches and Questions Raised

  • Participants discuss the lengths between marks made by the sliding disk and attempt to calculate average speeds using the distances provided. There are questions about the validity of the calculations and the assumptions regarding friction and time intervals.

Discussion Status

Some participants have provided calculations for average speed based on the distances between points, while others have raised concerns about the accuracy of these calculations and the assumptions made regarding friction. The discussion is ongoing with multiple interpretations being explored.

Contextual Notes

There is a mention of potential discrepancies in the time intervals and the coefficient of friction, which may affect the calculations. The original poster also notes a lack of familiarity with physics terminology, which may influence the clarity of the discussion.

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Hi all!

I'd like to know fi anybody can help me out with this, I just need some info so I can do it by myself.. formulas or something.

I have a disk (looks like a hockey puck) sliding on an air table which is elevated with an angle of 5°. [weight of the disk: 0,558g] Every 0,1s, the disk makes a mark on a sheet of paper.

I need to make a table of the position (y) and time (x) and another one with average speed and time spent between each points (which is 0,1s) .. anyone know how to do that?

Thanks for the help ;)
- Alex

ps: Sorry, I'm not too use with physics english terms.. :rolleyes:
 
Last edited:
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What is the length of one mark?
 
Last edited:
Werg22 said:
What is the length of one mark?
the length is smaller between each points, here's what it looks like:

Between Points...
[1-2] 7,0 cm
[2-3] 6,2 cm
[3-4] 5,9 cm
[4-5] 5,0 cm
[5-6] 3,9 cm
[6-7] 3,3 cm
[7-8] 2,3 cm

There we go ;) sorry I didn't mention this in the first post
 
So between point 1 and 2, v1=0 and v2=2d+v1/t. Vavg: v2-v1/2.

So I'll only do 1-2:

v1=0
v2=2(0.07)+0/0.1=1.4 m/s
vavg=1.4-0/2=0.7 m/s
 
Last edited:
Werg22 said:
So between point 1 and 2, v1=0 and v2=2d+v1/t. Vavg: v2-v1/2.

So I'll only do 1-2:

v1=0
v2=2(0.07)+0/0.1=1.4 m/s
vavg=1.4-0/2=0.7 m/s
Allright, I got it. Thanks a lot ;)
 
The problem is not true when checking:

vf^2=2(0.07)sin5*g=0.35 m/s
so vf=1.15 m/s

and vavg=0.35+0/2=0.175 m/s

The time isn't 0.1 s unless the coefficient of friction is 16.37 (which no matter has).
 
Last edited:

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