Help with Velocity: "I Thought I Figured It Out

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Homework Help Overview

The discussion revolves around a physics problem involving a rocket-powered hockey puck moving on a horizontal frictionless table. Participants are exploring the puck's direction at a specific time and its displacement from the origin after a set duration.

Discussion Character

  • Mixed

Approaches and Questions Raised

  • Participants discuss the calculation of velocity components at different times and the use of slopes from graphs to determine these values. There are attempts to clarify the relationship between the slopes and the velocities, as well as questions about the correctness of the calculations and assumptions made.

Discussion Status

The discussion is active, with participants seeking clarification on their reasoning and calculations. Some guidance has been offered regarding the interpretation of graph slopes and the calculation of displacement, but there is no explicit consensus on the final values or methods.

Contextual Notes

There are indications of confusion regarding the application of graph slopes and the resulting velocity values. Participants are also addressing potential errors in unit conversions and the interpretation of displacement calculations.

klm
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i thought i figured it out, but i didnt

A rocket-powered hockey puck starts from the origin and moves on a horizontal frictionless table. In which direction is the puck moving at t=2s? (B) how far from the origin is the puck at t=5for the first part i just thought i needed to look at t=2 s on both graphs, i guessed that vx=15 and vy=30 then i just found the inverse tan to find the direction to be 63.4 degrees. but that is incorrect
 
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klm said:
i thought i figured it out, but i didnt

A rocket-powered hockey puck starts from the origin and moves on a horizontal frictionless table. In which direction is the puck moving at t=2s? (B) how far from the origin is the puck at t=5
nr0upz.jpg



for the first part i just thought i needed to look at t=2 s on both graphs, i guessed that vx=15 and vy=30 then i just found the inverse tan to find the direction to be 63.4 degrees. but that is incorrect
If you look at the slope of the first graph, by determining the vx/t ratio at 5 seconds, you can get exactly what vx is at 2 seconds.
 
i'm sorry i do not understand what you mean? because i think that the slope is equal to (40-30)/(5-4) = 10 , but vx does not equal 10 at t=2s
 
bump please. i am online so if anyone is willing to help and talk me through it that would be great
 
klm said:
i'm sorry i do not understand what you mean? because i think that the slope is equal to (40-30)/(5-4) = 10 , but vx does not equal 10 at t=2s

slope is (40-0)/(5-0) = 8.

So what is vy at t = 2?
 
vy=30 ?
 
so does that mean vx=16 and vy=30. so you just do inverse tan (30/16)= 61.9 and that is the direction?
 
bump. please can someone tell me if i am thinking about this correctly?
 
klm said:
bump. please can someone tell me if i am thinking about this correctly?

Yes, that's correct.
 
  • #10
thank you very much. can you please help me out with the 2nd part as well? how far from the origin is the puck at t=5
 
  • #11
klm said:
thank you very much. can you please help me out with the 2nd part as well? how far from the origin is the puck at t=5

area under the v-t graph gives displacement... area under the vx-t graph gives horizontal displacement. area under the vy-t graph gives vertical displacement.
 
  • #12
okay so do you do for vx .5(5x40)=100 and vy (5x30)=150
then do you take the magnitude?
 
  • #13
klm said:
okay so do you do for vx .5(5x40)=100 and vy (5x30)=150
then do you take the magnitude?

yes, exactly.
 
  • #14
so square root ( 100^2 + 150^2) = 180.28 m ?
 
  • #15
klm said:
so square root ( 100^2 + 150^2) = 180.28 m ?

yes.
 
  • #16
^when i try to put that in, it says it is incorrect.
 
  • #17
klm said:
so square root ( 100^2 + 150^2) = 180.28 m ?

oops sorry... it's 180.28cm = 1.8028m
 
  • #18
oohhh thank you so much! i wouldn't have caught that! thank you for your help!
 
  • #19
klm said:
oohhh thank you so much! i wouldn't have caught that! thank you for your help!

no prob.
 

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