EF 151 Final Project Team 2 Christian Lindsey Anna Michael B2.

Slides:



Advertisements
Similar presentations
Angular Quantities Correspondence between linear and rotational quantities:
Advertisements

D.E.A.N. Device Enabling Ample Nonsense
The Diet Dispenser Weight Loss is Just a Balloon Pop Away!
Vol Ball Haul Brad Eckel Eric Spraggins Jordan Harris Hunter Culbertson.
Device constructed of mostly wood, plastic, and duct tape. Materials utilized: Racecar track with car Spring Marble Mousetrap Cut up plastic coke bottle.
Dynamics of Rotational Motion
Warm Up Ch. 9 & 10 1.What is the relationship between period and frequency? (define and include formulas) 2.If an object rotates at 0.5 Hz. What is the.
Chapter 8 Rotational Dynamics
PHY PHYSICS 231 Lecture 19: More about rotations Remco Zegers Walk-in hour: Thursday 11:30-13:30 am Helproom Demo: fighting sticks.
Physics 218, Lecture XX1 Physics 218 Lecture 20 Dr. David Toback.
PHY PHYSICS 231 Lecture 19: More about rotations Remco Zegers Walk-in hour: Thursday 11:30-13:30 am Helproom Demo: fighting sticks.
Rotational Dynamics. Moment of Inertia The angular acceleration of a rotating rigid body is proportional to the net applied torque:  is inversely proportional.
Rotational Kinetic Energy. Kinetic Energy The kinetic energy of the center of mass of an object moving through a linear distance is called translational.
Physics A First Course Energy and Systems Chapter 5.
Rolling Motion of a Rigid Object AP Physics C Mrs. Coyle.
Chap. 11B - Rigid Body Rotation
Physics 1210/1310 Mechanics& Thermodynamics Thermodynamics Lecture R1-7 Rotational Motion.
Chapter 9: Rotational Dynamics
Mousetrap powered cars!. Why?? Mousetrap powered cars! Physics: Potential and kinetic energies and kinetic friction. Critical Skills: Critical thinking.
A moving object has a tendency to keep moving, this is momentum. A rotating object has a tendency to keep rotating; this is angular momentum.
Chapter 8 Rotational Motion.
Find the moments of inertia about the x & y axes:
The Alarm Clock Turner Off-er Corey Young Caleb Davis Francisco Landaverde Sasha Clark.
Group 3 Aka Rube GoldBEST. The Team Collin Zimmerman Enjoys sunset walks on the beach Afraid of bats and peanut butter Probably wants some ice cream right.
The Dream Team Jeremy Spears Jackson Stevens Taye King Christian Gonzalez.
Rotational Dynamics. When you apply a force to a rigid body (i.e. one that maintains its form with no internal disruption) at a distance from an axis,
Moment Of Inertia.
Concraption William Bragg, Janson Harless, Brian Paul, Dominic DePaoli.
EF 151 Rube-GoldbergDevice. Team Porpoise Ryan Howell Nicholas Thacker Christopher Kmiec Benjamin Yeager.
EF 151 Team Project Duct Tape & Dirt. The Crew Mike “the drunk” Poe Luke “McGyfer” Whitaker Drew “Sleepy” Randolph Nathan “Mac” Quinn.
Rotational Dynamics The action of forces and torques on rigid object: Which object would be best to put a screw into a very dense, hard wood? A B= either.
Chapter 9 Rotational Dynamics
Austin Hoffeditz Zehv Laurence Christopher Holmes Christopher Rains.
The Fantam By: Justin Rone, Adam Weiss, Jeremy Hipp, Kelly Griffin.
EF 151 Rube-Goldberg Device. Team Members  Daniel Triplett  Scott Wherry  Devin Adams  Jonathan Brickey.
Flippin’ Switches Team Project by: Brittani Perez Jared Smith.
© 2014 Pearson Education, Inc. This work is protected by United States copyright laws and is provided solely for the use of instructors in teaching their.
Chantel Matikke, Mike Kerksick, Emily Coonce. Device Design 1. Hydraulic 2. Bottle Rotation 3. Balloon/Lever 4. Marble Track 5. Lever and Counter Weight.
 Sean Bataille  Ethan Taylor  Nancy Hampton  Steven Dutton TEAM KILLZ MICE.
Physics Rotational Motion 8.1 Angular Quantities 8.2 Kinematic Equations 8.3 Rolling Motion 8.4 Torque 8.5 Rotational Inertia 8.6 Problem Solving.
Rosesharon Charm Janelle Dunn Chassidy Holloway Jewett moss.
Team Vortex Hogan Harrell Cooper Bice. Device Design We built our device out of wood and car track. PVC was also used for the rope to go around like a.
Rotational Motion AP Physics C. Introduction The motion of a rigid body (an object with a definite shape that does not change) can be analyzed as the.
PHYSICS 111 Rotational Momentum and Conservation of Energy.
 Cardboard Tubes – $ 4  Hot Wheels Car - $ 1  PVC –$.50  Golf Ball and Marbles – $ 1.50  Wood – $ 7  Screws and Glue –$2  Duct Tape – $3  Polyester.
The Math Machine William Grasty James Hunter Austin Jerome Alex Thacker.
Chapter 8 Rotational Motion
Works Over Time Works Every Time Eric Larson Wren Jackson
Rube Goldberg Device John Scobey Mohssen Fathi Joel Bowers
Jeopardy Final Jeopardy $100 $100 $100 $100 $100 $200 $200 $200 $200
Angular Momentum 7.2.
A Not So Bright Idea Kevin Black Matt Cowart Andre Wallace
A moving object has a tendency to keep moving, this is momentum
Rotational Equilibrium and Dynamics
Chapter 8 Rotational Motion
Newton’s 2nd Law for Rotation
Rotational Dynamics Torque and Angular Acceleration
Chapter 11 Energy and Its Conservation
Example 8-15 v1 = 2.4 m/s r1 = 0.8m r2 = 0.48 m v2 = ? I1ω1 = I2ω2
Translational-Rotational Analogues
Rotational Dynamics Continued
The Easy Roller Coaster
EF-151 RUTH GOLDBERG DEVICE
Section 10.8: Energy in Rotational Motion
Chapter 8 Rotational Motion
Mari Kate Osborne, Joseph Applebee, Jesse Werden, Michael Kofoed
Translation-Rotation Analogues & Connections
Team Members: Trevor Binkley, Robby Bursley, Brady Lollar, Colby Seals
CH-8: Rotational Motion
“The Slow Mojo” Team One:
Presentation transcript:

EF 151 Final Project Team 2 Christian Lindsey Anna Michael B2

Meet Our Team Christian Neveu- He was out main builder and equation editor Michael Maxwell- in charge of calculations. Lindsey Huff- constructed the report and did the duct-taping Anna Green- made the powerpoint and did main organization of this presentation

Design Materials used: wood, Newton’s cradle, car track, pvc pipe, solo cups, hook eyes, fishing line, easy button, marbles, ‘easy button’, & love Adhesives used: duct tape, screws & glue

Our Device Start: Marble rolls down to SLAM! a marble to start a Newton’s cradle. Newton’s cradle SMACKS! a wheel Wheel BANGS! an arm of a windmill thing The other side of the windmill arm SMASHES! the lever to start the track The marbles HURLS! down the track into a cup The cup slides down to BOPP! “the easy button” Finish: “That was easy!”

Equations Potential-Gravitational Energy: mgh= ½mv² Conservation of Momentum: m₁v₁=m₂v₂ Mass Moment of Inertia: I= ½mr² Rotational Kinetic Energy: KE= ½Iω² Torque: τ=Fdsinθ Constant Acceleration: s ₂=s ₁+((v₂²-v₁²)/2a)

Difficulties Difficulties: Calculations! Attaching everything Controlling the force of the marble as it rolled down the track into the cup Super glue catastrophes

“That was easy!” As a way to showcase the skills we have learned this semester in EF 151,our group of four has created a long and complicated Rube-Goldberg machine that activates an electronic device, in only a few weeks. With hard work and a $20 budget, we have successfully created a device to activate the infamous Staple’s ‘easy button’.