What is a field? In physics, a field is a physical phenomena that has a value everywhere in space. Loudness has a value everywhere around a stereo.

Slides:



Advertisements
Similar presentations
Voltage in Electrical Systems
Advertisements

Motion Notes Speed Momentum Acceleration and Force Friction and Air Resistance Newton’s Laws of Motion.
Universal Gravity Notes
TOPIC 6: Fields and Forces. What is gravity? Is there gravity in space? Why do astronauts float? What keeps the moon from flying off in space?
Physics I Honors 1 Specific Forces Fundamental Forces Universal Gravitation.
Gravity Chapter 7. Newton  Noticed the moon followed a curved path  Knew a force was required to allow an object to follow a curved path  Therefore,
Universal Gravitation
TOPIC 6.1: Gravitational Fields and Forces These notes were typed in association with Physics for use with the IB Diploma Programme by Michael Dickinson.
Universal Gravitation Chapter 8. Isaac Newton and Gravity Newton realized an apple falls because of force Moon follows circular path, force needed Newton.
ISAAC NEWTON’S PHYSICS PRINCIPLES. WHAT NEWTON DID When it comes to science, Isaac Newton is most famous for his creation of the THREE LAWS OF MOTION.
Electric Charge O All ordinary matter contains both positive and negative charge. O You do not usually notice the charge because most matter contains the.
Newton believed that every object ___attracts_____ every other object. The force of the attraction depends on the __mass___ and _distance__ of the two.
GRAVITY What goes up, must come down??. Gravity Is it possible for some basketball players to “hang” in the air during a dunk? Give your opinion
Energy! We have both types of energy: Kinetic and Potential.
SPH3U – Unit 2 Gravitational Force Near the Earth.
Topic 6: Fields and Forces 6.1 Gravitational force and field.
Topic 6: Fields and Forces 6.1 Gravitational force and field.
Gravity- I’m Attracted to You S8P5. Students will recognize characteristics of gravity, electricity, and magnetism as major kinds of forces acting in nature.
Universal Law of Gravitation
Kepler’s Laws  Kepler determined that the orbits of the planets were not perfect circles, but ellipses, with the Sun at one focus. Sun Planet.
Newton’s Law of Universal Gravitation
6.1 Gravitational Force and Field
Physics. PHS 5043 Forces & Energy Gravitational attraction Force: Any agent capable of changing the shape of an object or changing its state of rest or.
Gravity Defined, Law of Universal Gravitation and Inverse Square Law
UNIT TWO: Motion, Force, and Energy
4.2 Gravity. Objectives Describe the gravitational force. Describe the gravitational force. Express the dependence of gravitational field on mass and.
Forces: Gravitational, Magnetic, & Electrical. Forces between objects act when the objects are in direct contact or when they are not touching. Magnetic,
Gravitational Force and Field We already know that; 1.Masses attract each other.
Chapter 18 Physics A First Course Electricity and Magnetism.
A __________ is an idea used to explain how
Law of Universal Gravitation
Rewind An astronaut on the moon throws a wrench straight up at 4.0 m/s. Three seconds later it falls downwards at a velocity of 0.8 m/s. a. What was.
Universal Gravitation
Gravitation pg. 25.
Newton’s Law of Universal Gravitation
Gravity and Space Objectives To understand ……
Experiencing Gravity’s Effects
5.1 The cause of forces A force is a push or pull, or an action that has the ability to change motion. Forces can increase or decrease the speed of a.
Newton’s Laws.
Topic 6: Fields and Forces
Year 11 Preliminary Physics The Cosmic Engine
Topic 9.2 Gravitational field, potential and energy
Topic 6: Fields and Forces
Gravity.
Universal Gravitation
Newton’s Law of Universal Gravitation
Can you give your ‘Internal resistance’ practical to Mr Porter?
2-2-2 Universal Gravitation
3.1 Force of Gravity.
Chapter 12: ALL ABOUT MOTION
Universal Law of Gravity
Conceptual Physics Class
Electric Field Concept
Forces.
Matter in Motion.
Gravitation.
Day Topic: Universal Gravitational
Gravitational Fields Pg
4.2 Gravity.
Universal Gravitation
Aim: How do we explain gravitational fields?
Universal Law of Gravity
11 Gravity Kepler’s Laws Newton’s Law of Gravity
Forces.
Gravitation See video on extreme sports --- defying gravity
5.1 The cause of forces A force is a push or pull, or an action that has the ability to change motion. Forces can increase or decrease the speed of a.
Topic 6: Fields and Forces
Newton’s Law of Universal Gravitation
Universal Gravitation
Gravitation.
Presentation transcript:

What is a field? In physics, a field is a physical phenomena that has a value everywhere in space. Loudness has a value everywhere around a stereo. This means you can describe the loudness with a field. All interactions between matter and energy occur by way of fields.

Fields and energy Any field is a form of energy that is distributed through space. A magnetic field has energy because it can exert force over distance, or do work, on another magnet.

Adding fields Fields of the same kind can be added or subtracted. The field from an electromagnet can either cancel the field from a permanent magnet or add to it.

The inverse square law The inverse square law states that a field decreases as the square of the distance from the source of the field increases. While sound, light, gravity and electricity follow this trend, magnetism does not.

Intensity All the sound energy you hear must pass through 1 cm2 at the opening to the ear. The intensity—the number of watts per unit area—reaching your ear is 0.01 watts per square centimeter. Close to the stereo, 0.01 watt of power is captured by the small opening of your ear. Because the power spreads out, far away from the stereo the intensity drops so that the same square centimeter of your ear captures less than 0.01 watt of power

Light intensity and distance At a radius of 1 meter, 8 watts of light fall on a 1- meter-square area, so the light intensity is 8 W/m2. The intensity at 2 meters is one-fourth the intensity at 1 meter or 2 W/m2.

The inverse square law Magnetism is an exception to the inverse square law because all magnets have two opposite poles, not just one. The magnetic field decreases much faster than an inverse of the square of distance. The north and south poles cancel each other out as you move farther from the magnet.

The speed of a field The magnetic field exerts a force of one magnet on another at the speed of light. The speed of light is 300 million m/s, so it takes only a tiny fraction of a second for the force to be exerted by one magnet on another when the distance is a few meters. vv

The speed of light All interactions are carried by fields, and the fastest that any field can spread is the speed of light. Information like your cell phone number and the number you are calling is coded in pulses of energy. The information spreads as an electromagnetic field that expands at the speed of light.

Gravity The gravitational field is created by mass. All mass creates a gravitational field. Gravity is a relatively weak force, so it takes a planet- sized mass to create a field strong enough to exert a significant force.

Gravitational field of Earth The gravitational field is a force field because it creates a force on masses at all points in space. The force (Fw) on an imaginary mass (m) is equal to the mass multiplied by the gravitational field (g)

Earth and Moon Gravitational force acts in two steps. Earth creates a gravitational field. The Moon feels a force from the gravitational field that causes it to orbit Earth.

Gravitational fields The gravitational field is a vector field because a gravitational force has a direction at all points in space. Like the magnetic field, you can draw field lines to show the direction of the gravitational field.

Law of gravitation The formula for Newton’s law of gravitation can be rearranged. The strength of the gravitational field (g) is given by the quantity Gm2/r2. If we know the mass and radius of a planet, we can use this quantity to calculate the strength of gravity on that planet.

Calculating gravitational force The planet Mars has a mass of 6.4 × 1023 kg and a radius of 3.4 million m. Calculate the value of g on the surface of Mars. Looking for: …the value of g in N/kg for Mars Given: …the mass (6.4 x1023 kg) and radius 3.4 x106 m) of Mars Relationships: Use g = Gm2 ÷ r2 and G= 6.67 x10-11 N•m2/kg2 Solution: g = (6.67 ×10−11 N•m2/kg2)(6.4 ×1023 kg) 3.4 ×106 m = 3.7 N/kg on Mars compared to 9.8 N/kg on Earth