 Jeff Weinell  Jason Mueller  Brittany Dupre.  Mission Goal Science Objectives Technical Objectives  Science Background  Conclusion  References.

Slides:



Advertisements
Similar presentations
The Beginning of Modern Astronomy
Advertisements

Force and Motion Force Newton’s First Law Newton’s Second Law Newton’s Third Law Gravitational Force Weight Normal Force pps by C Gliniewicz.
Chapter 7 Rotational Motion and The Law of Gravity.
Angular Momentum (of a particle) O The angular momentum of a particle, about the reference point O, is defined as the vector product of the position, relative.
Applications of Newton’s Laws
Rotational Motion and The Law of Gravity
Kinematics of Uniform Circular Motion Do you remember the equations of kinematics? There are analogous equations for rotational quantities. You will see.
AOSS 321, Winter 2009 Earth System Dynamics Lecture 6 & 7 1/27/2009 1/29/2009 Christiane Jablonowski Eric Hetland
Circular Motion and Other Applications of Newton’s Laws
Circular Motion and Other Applications of Newton’s Laws
5. The Laws of Motion 5.1 The Concept of Force5.2 Newton’s First Law and Inertial Frames5.3 Mass5.4 Newton’s Second Law5.5 The Force of Gravity and Weight5.6.
Rotational Motion and The Law of Gravity
Chapter 4 : Laws of Motion Weerachai Siripunvaraporn Department of Physics, Faculty of Science Mahidol University &FB :
Relative Velocity Two observers moving relative to each other generally do not agree on the outcome of an experiment However, the observations seen by.
Ch. 6 FORCE AND MOTION  II 6.1 Newton’s Law in Non-inertial Reference Frames 6.1.1Inertial force in linear acceleration reference frame From the view.
Uniform Circular Motion. How does a roller coaster do a loop without falling off the track? How is water removed from a clothes washer?
Earth and Moon I 1) the Earth pulls harder on the Moon
Physics 111: Mechanics Lecture 13
Rotational Motion and The Law of Gravity
GRAVITATION 10th Grade – Physics 10th - Physics.
Universal Gravitation
Chapters 7 & 8 Rotational Motion and The Law of Gravity.
Reference Book is.
Newton’s Laws Physics 113 Goderya Chapter(s): 5 Learning Outcomes: All.
Newton’s Laws of Motion 1. If the sum of all external forces on an object is zero, then its speed and direction will not change. Inertia 2. If a nonzero.
Practical issues (This lecture is based largely on: The shape of the gravity anomaly depends not on the absolute.
Gravity Methods Gravity is not a “constant” 9.78 m/s 2 Responds to local changes in rock density Widely used in oil and gas, mineral exploration, engineering.
Monday, Oct. 4, 2004PHYS , Fall 2004 Dr. Jaehoon Yu 1 1.Newton’s Law of Universal Gravitation 2.Kepler’s Laws 3.Motion in Accelerated Frames PHYS.
Chapter 12 Universal Law of Gravity
Chapter 6 Circular Motion and Other Applications of Newton’s Laws.
Rotational Motion and The Law of Gravity
 Extension of Circular Motion & Newton’s Laws Chapter 6 Mrs. Warren Kings High School.
Chapter 4 The Laws of Motion. Classes of Forces Contact forces involve physical contact between two objects Field forces act through empty space No physical.
Derivation of the proportionality of velocity and radius for an object in circular motion under a constant centripetal force.
Preliminary Critical Design Review Jason Mueller Jeff Weinell Brittany Dupre TEAM TOTAL RESISTANCE 1.
Chapter 7 Rotational Motion and The Law of Gravity.
PHAT-TACO Experiment On board ACES-23 Hannah Gardiner, Bill Freeman, Randy Dupuis, Corey Myers, Andrea Spring Science Presentation Team Philosohook.
Law of universal Gravitation Section The force of gravity: All objects accelerate towards the earth. Thus the earth exerts a force on these.
 This version has no answers.. Which is stronger, Earth’s pull on the Moon, or the Moon’s pull on Earth? 1) the Earth pulls harder on the Moon 2) the.
Chapter 7 Rotational Motion and The Law of Gravity.
Chapter 7: Rotational Motion and the Law of Gravity Angular Speed & Acceleration  A unit of angular measure: radian y x P r  s = r  where s,r in m,
Simple Harmonic Motion A pendulum swinging from side to side is an example of both periodic and simple harmonic motion. Periodic motion is when an object.
Circular Motion and Other Applications of Newton’s Laws
Newton’s Law of Universal Gravitation
Chapter 5 The Laws of Motion.
Chapters 7 & 8 The Law of Gravity and Rotational Motion.
Oscillations Readings: Chapter 14.
Wednesday, Oct. 10, 2007 PHYS , Fall 2007 Dr. Jaehoon Yu 1 PHYS 1443 – Section 002 Lecture #11 Wednesday, Oct. 10, 2007 Dr. Jaehoon Yu Free Fall.
Forces and Newton’s Laws of Motion. A force is a push or a pull. Arrows are used to represent forces. The length of the arrow is proportional to the magnitude.
1 Chapter 4 The Laws of Motion Classes of Forces Contact forces involve physical contact between two objects Field forces act through empty.
Gravity May the Force Be With You. ❖ Every object in the universe has a mass that exerts a pull (force) on every other mass. ❖ The size of the pull (force)
Chapter 7 Rotational Motion and The Law of Gravity.
PHY 151: Lecture Mass 5.4 Newton’s Second Law 5.5 Gravitational Force and Weight 5.6 Newton’s Third Law.
Inertial & Non-Inertial Frames
Chapter 8: Newton’s law of universal gravitation
Simple Harmonic Motion
The Simple Pendulum Unit 8.2
Circular Motion and Other Applications of Newton’s Laws
Rotational Motion and The Law of Gravity
MECHANICAL SYSTEMS Gravitational Force Near Earth
Newton’s Laws of Motion
Circular Motion and Other Applications of Newton’s Laws
Oscillations Readings: Chapter 14.
Isaac Newton ( ) Newton’s Laws of Motion
PHYS 1443 – Section 003 Lecture #11
Universal Gravitation
Universal Gravitation
Science Journals – What is gravity?
Motion in 2 Dimensions Chapter 7.
Newton’s Law of Universal Gravitation
Presentation transcript:

 Jeff Weinell  Jason Mueller  Brittany Dupre

 Mission Goal Science Objectives Technical Objectives  Science Background  Conclusion  References  Questions

 We will build a payload to measure Earth’s gravity field as a function of altitude for heights of up to 100,000 feet, and compare our findings to theoretical and experimental high altitude gravity models.

 Analyze and interpret data to find a correlation between changes in Earth’s gravity as altitude increases.  Compare our data to theoretical models.  Compare our data to results from previous experiments.

 Meet the design specifications provided by LAACES.

 Isaac Newton and his second law of motion  Gravimeters (absolute and relative)  Past and present gravimetry missions  Atmospheric conditions

 Theorized that an external force was pulling objects towards Earth’s center  His second law states that the net force on an object is equal to the instantaneous rate of change of that object

 From Newton’s second law, we can derive the theoretical change in gravity with altitude

 A gravimeter is an instrument that measures gravity  Accurate for up to about 1.1 microgal  Expensive  Hard to transport  Takes a long time for accurate measurements

 Invented by Lucien LaCoste Zero-length spring  Previous experiments have used a variety of relative gravimeter types: GWR T020 GRACE Geosat DUCKY Ia

 Twentieth century physicist and metrologist  Co-invented the modern gravimeter with Arnold Romberg  Invented the zero-length spring in 1932

 Exert zero force if at zero length  Twisted and coiled springs create tension  Can make pendulums with infinite period

 More accurate than zero-length springs  Involves levitating a super-conducting sphere in a stable magnetic field

 Gravity Recovery And Climate Experiment  Maps Earth’s gravity field every 30 days  Helps track sea levels, ocean currents, polar ice sheets, and Earth’s interior structure

 Used radio altimetry to detect momentary altitude deviations from average orbit  Altitude decreases with local gravity increase  Altitude increases with localized gravity decrease

 A high altitude balloon payload that measured relative gravity changes  Used a Vibrating String Accelerometer (VSA)

The VSA on the DUCKY Ia payload detected changes in acceleration along a single axis The difference between the oscillation frequencies of the two strings is proportional to the acceleration along the sensitive axis

Gravimeters cannot distinguish between gravitational acceleration and acceleration due to external forces It is necessary to obtain additional acceleration measurements from an inertial reference frame independent of the gravimeter to isolate gravitational acceleration

 Objects travelling east appear to experience a decrease in gravitational acceleration  Objects travelling west appear to experience an increase in gravitational acceleration  Vertical component of centrifugal pseudo- force

 Temperature Decreases with altitude in the troposphere Increases with altitude in the stratosphere  Pressure Decreases as altitude increases  Humidity Approximately 65% in Palestine, Texas Weather dependent  Turbulence Greatest in the troposphere

 Temperature, pressure, humidity, and turbulence will vary during balloon flight  We anticipate that gravity measurements will be most accurate in the stratosphere  Gravity should decrease slightly with increasing altitude

       4PG.pdf    bin/GetTRDoc?AD=ADA202985&Location=U2&doc=GetTRDoc.pdf  

       4/features/F_Measuring_Gravity_With_Grace.html     TH1G3.htm     %20Overview%20of%20LA%20ACES.ppt