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IB Physics EE - A - Can the relationship between drag and velocity be proved experimentally? $9.93   Add to cart

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IB Physics EE - A - Can the relationship between drag and velocity be proved experimentally?

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My extended essay in physics HL that I wrote for the May 2022 session that scored 30/34.

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  • January 19, 2023
  • 34
  • 2022/2023
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The relationship that drag has on the velocity of parachutes.


Research Question:


Can the relationship between drag and velocity, 𝑅 = 𝑏𝑣 ! , be proved experimentally by finding the

constant of proportionality?




Subject: Physics


Word count: 3770




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Table of Contents


INTRODUCTION 1



EXPERIMENT 5



HYPOTHESIS 5

VARIABLES 5

APPARATUS 6

METHOD 7



THEORETICAL MODEL 9



RADIUS AGAINST TIME 11



RAW DATA 11

PROCESSED DATA 11

DATA ANALYSIS 14



DRAG AGAINST VELOCITY (𝑹 = 𝒃𝒗) 15



PROCESSED DATA 15

DATA ANALYSIS 19



DRAG AGAINST VELOCITY (𝑹 = 𝒃𝒗𝟐) 21



PROCESSED DATA 21

DATA ANALYSIS 25




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DISCUSSION 28



CONCLUSION 30



BIBLIOGRAPHY 31




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Introduction

Parachutes are used for many reasons but the most common is transporting goods or people. Lots of

experiments were conducted to look more closely at the aerodynamics and other variables affecting

flight. I wanted to look at surface area since that is the easiest variable to change but it has many

affects, such as velocity, drag and drop time.




Figure 1 - shows dropped parachutes (Niche Inc., n.d.).


When doing some research, I found this equation 𝑅 = 1+2 𝜌𝐶" 𝐴𝑣 ! (Elert, n.d.). After looking at the

derivation, I wondered if it would be possible to find a constant of proportionality between drag and

velocity. Even though, it could be argued that the constant is 1+2 𝜌𝐶" 𝐴. I want to see if this was true

experimentally or if perhaps there are other factors involved. Learning about the different effects on

parachutes are very important for the designing process.


First, we need to derive the equation from simple concepts to help us understand this better. 2

equations, the pressure equation (𝑃 = 𝐹+𝐴) and Bernoulli’s principle (𝑃 = 1+2 𝜌𝑣 ! ), are substituted

to get our drag equation (𝑅 = 1+2 𝜌𝐶" 𝐴𝑣 ! ).




1
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