Gabrielle Sobel, Andrea Gingrich, Morgan McCann, & Marlene Woodings.

Slides:



Advertisements
Similar presentations
Andy Phillips Shannon Kelly Matt Stout Raymond Poon The Magic School Bus.
Advertisements

D.E.A.N. Device Enabling Ample Nonsense
R2-1 Physics I Review 2 Review Notes Exam 2. R2-2 Work.
Designers: Drew Blackwell, Justin Reed, Sam Johnson, Tim Mrozinski.
Chapter Elastic and inelastic collision. Objectives Identify different types of collisions. Determine the changes in kinetic energy during perfectly.
Fall Final Review WKS: WORD PROBLEMS. Average Speed 1. A rock is dropped from the top of a tall cliff 9 meters above the ground. The ball falls freely.
Dynamics of a Rigid Body
Rotational Kinematics
Physics 218: Mechanics Instructor: Dr. Tatiana Erukhimova Lectures 27, 28.
Physics 218: Mechanics Instructor: Dr. Tatiana Erukhimova Lecture 27.
The Smileyface Stamp-o-matic™ ConnorWillAnthonyQuinten.
The Crusher By: Cyrus Daugherty Brad Hight John-Michael Galbraith.
Chapter 10 Forces. Force and Net Force Force is a push or a pull on an object. Net force is the total force on an object.
Rube Goldberg Design Ryan Hodges Tom Singleton Travis Vaughn Michael Ewing.
Principles of Physics. - property of an object related to its mass and velocity. - “mass in motion” or “inertia in motion” p = momentum (vector) p = mvm.
Blake Hollis Jordan Livesay Kellen Catani Sean Yu D1 Team 3.
Motion Summary.  Vectors & Scalars  Displacement, Velocity, Acceleration  Equations of motion  Relative motion.
Forces and Motion Review. 1. What does an object have that will cause it to resist a change in motion?
Michael Henry, Grant Tabor, Matt Price, & Fionnie Wong.
Team 6 Nikki Arcamuzi Jordan Harris Kristen Rich’ard Tyler Stanley April 28, 2010.
1 PPMF102– Lecture 3 Linear Momentum. 2 Linear momentum (p) Linear momentum = mass x velocity Linear momentum = mass x velocity p = mv p = mv SI unit:
When the axis of rotation is fixed, all particles move in a circle. Because the object is rigid, they move through the same angular displacement in the.
Equations for Projectile Motion
Equilibrium Forces and Unbalanced Forces. Topic Overview A force is a push or a pull applied to an object. A net Force (F net ) is the sum of all the.
Rotational and Translational Motion Dynamics 8
Team Members: Chad Fewell Ross Ketron Robert Lowry Tyler Rutherford.
The Breakfast Machine EF 151 Team Project Brent Moyers Nathan Simmons Brandon Baker Bryan Rainey.
By: Dominic Stone Bret Shelton Matt Stout Chandler Odom.
The Banner Hammer Designed and constructed by: Mark Boudreau, Alex Cox, Nick Guernsey, Jake Henke.
Step 1: Conservation of Energy  (1/2)*k*x 2 = (1/2)*m*v 2 + (1/2)* I *ω 2  The mechanism is initiated by the potential energy of the spring, which,
The Dream Team Jeremy Spears Jackson Stevens Taye King Christian Gonzalez.
Concraption William Bragg, Janson Harless, Brian Paul, Dominic DePaoli.
Austin Hoffeditz Zehv Laurence Christopher Holmes Christopher Rains.
Team Awesome  Stacy Whitaker  Kolby Hamilton  Tyler Card  Eugene Epler.
Flippin’ Switches Team Project by: Brittani Perez Jared Smith.
 Our goal was to design a device that raised a banner.  Parts were made from pieces of wood, PVC pipe, marbles, a spoon, and a set of dominoes.
Grebdlog Ebur By: Blake Carr Josh Elliott John Moczygemba Tyler Bone.
The RG Stamper Team: Sean Meek Ryan Ray Mike Higgins Steven Stokes.
Gravitational Potential Energy Energy and its Conservation
Rosesharon Charm Janelle Dunn Chassidy Holloway Jewett moss.
The Trap Trevor Guydon Andy Shoemate Justin Beau Created By:
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.
Physics 111 Lecture Summaries (Serway 8 th Edition): Lecture 1Chapter 1&3Measurement & Vectors Lecture 2 Chapter 2Motion in 1 Dimension (Kinematics) Lecture.
Physics 1D03 - Lecture 351 Review. Physics 1D03 - Lecture 352 Topics to study basic kinematics forces & free-body diagrams circular motion center of mass.
 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.
Rachel Dunlap Kayla Hughes Richard Ammons. The Device 1) Cars collide spinning the center of mass and triggering the domino’s. 2) The Domino’s fling the.
The Math Machine William Grasty James Hunter Austin Jerome Alex Thacker.
Chapter 10 Forces.
By: Tiffany Blevins Josh Watson Christopher Maier Charles Cantrell
Works Over Time Works Every Time Eric Larson Wren Jackson
Collisions.
3rd Quarter Review 1. How do you calculate speed?
ME 115: Dynamics of Materials
Forces.
Brian Bennett Brandon Irby Lucas Herrera Michael Besancenez
Rube Goldberg Device Group 4
Aim: How do we explain the rolling motion of rigid bodies?
-Tiger's Wood- A Presentation by Team 3.
Reviewing Main Ideas Forces A force is a push or pull.
TEAM FRITOS THE NOT SO AVERAGE JOE STAMPER Ryan Jachowski Stephen Oi
Conservation of Momentum
Project by: Amber Thomas Andrea Williams Lindsey Sharp Shayna Chapman
Mari Kate Osborne, Joseph Applebee, Jesse Werden, Michael Kofoed
Rotational Kinetic Energy
Team Members: Trevor Binkley, Robby Bursley, Brady Lollar, Colby Seals
An inefficient and entertaining way to stamp a piece of paper.
Energy Movement Engineering.
Warm-up Checking HW (Conservation of Momentum Practice)
Function Over Fashion Tiffany Sithiphone Wren Jackson Emily Cromer
Presentation transcript:

Gabrielle Sobel, Andrea Gingrich, Morgan McCann, & Marlene Woodings

 Step 1: Torque ◦ Created from force of hand and radius of ruler  Step 2: Conservation of Translational Energy ◦ Ball bearing rolls down pipe  Step 3: Projectile Motion ◦ Ball bearing is shot into funnel  Step 4: Collision ◦ Car and ball collide  Step 5: Mousetrap ◦ Snaps and pulls cover sheet to display banner

 Torque was found by using  The Conservation of Translational Energy (assumed frictionless transition) was found with,,  Projectile/Freefall Motion was found using Conservation of Kinetic and Gravitational Energy equations:,,  Conservation of Momentum was found by solving simultaneous equations:,,

 Trouble machining because of small pieces ◦ Unable to use clamps  Ball bearing placement in pipe ◦ Sometimes shot out of funnel ◦ Solved by moving ball further down pipe  Balancing pipe on pedestal ◦ Used tension in rubber bands to allow pipe to pivot while secure  Excess friction between car and wood ◦ Solved by placing scotch tape on wood

 Small design is more cost efficient  Device is compact and allows less room for error in calculations  Importance in communicating with peers