Calculating Acceleration on an Inclined Surface: Simplifying Factors and Methods

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Homework Help Overview

The discussion revolves around calculating the acceleration of a toy car moving down an inclined surface, specifically focusing on how to simplify the factors involved, such as neglecting air resistance and friction. The original poster is interested in using a stopwatch for their experiment.

Discussion Character

  • Exploratory, Conceptual clarification, Problem interpretation

Approaches and Questions Raised

  • The original poster considers using time and displacement to calculate acceleration and mentions potential use of SUVAT equations. Some participants discuss the forces acting on the car, specifically the components of gravitational force along the incline, while others suggest measuring distance and time to derive acceleration.

Discussion Status

Participants are exploring different methods to derive acceleration without directly applying formulas. There is a focus on practical measurement techniques, and while some guidance has been offered regarding the relationship between distance, time, and acceleration, no consensus has been reached on a specific approach.

Contextual Notes

The original poster expresses a desire to keep the experiment simple and questions whether they need to account for factors like air resistance and friction, indicating a preference for a straightforward method of calculation.

Svensken
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Homework Statement



Hello!

I was thinking about designing an experiment in which i would investigate the angle of incline of a surface and the acceleration of a toy car moving down it. I will most likely be using a stopwatch. My question is:
How should i go about calculating the acceleration without having to account for air ressistance and friction etc - or do i have t do that? I want to keep it relatively simple.

Homework Equations



F=ma
delta V/ delta t = acceleration
Suvat equations?

The Attempt at a Solution



I was thinking about simply taking the time and the displacement (42cm)and using this.
Possibly suvat equations but i really don't know?

Thanks!
 
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At an angle θ, the weight, mg, has components mgsinθ and mgcosθ. If you are neglecting all friction (inc. the one due to the surface), then only one force acts parallel to the incline, which is mgsinθ. So the acceleration will be constant for an angle θ.
 
Well thank you. However i cannot simply use a formula us such. I wish to derive it using for example, a stopwatch. Any ideas?

Thanks again
 
Svensken said:
Well thank you. However i cannot simply use a formula us such. I wish to derive it using for example, a stopwatch. Any ideas?

Thanks again

you could measure the distance down the incline and then time it from the top to the bottom. s=ut+1/2at2 which will simplify to s=1/2at2 and find 'a'.
 
Thank you, i will do so!
 

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