Survey of the Universe Tom Burbine

Slides:



Advertisements
Similar presentations
Properties of Mechanical Waves
Advertisements

Wavelength The distance between one point on a wave and another point exactly like it.
Electrons as Waves.
Astronomy 100 Tuesday, Thursday 2:30 - 3:45 pm Tom Burbine
Astronomy 100 Tuesday, Thursday 2:30 - 3:45 pm Tom Burbine
ELECTROMAGNETIC RADIATION
Spectroscopy. LEQs: What is the relationship between the types of energy in the electromagnetic spectrum and their frequency and wavelength? How does.
Advanced Higher Chemistry Unit 1 The Electromagnetic Spectrum.
Introduction to Physical Science Monday, Wednesday, Thursday Tom Burbine
Astronomy 101 The Solar System Tuesday, Thursday Tom Burbine
Astronomy 101 The Solar System Tuesday, Thursday 2:30-3:45 pm Hasbrouck 20 Tom Burbine
Light as a Wave OBJECTIVES:
Section 4.6—Light. Light is Electromagnetic Radiation Electromagnetic energy is energy that has electric and magnetic fields There are many types of Electromagnetic.
Wavelength Visible light wavelength Ultraviolet radiation Amplitude Node Chapter 6: Electromagnetic Radiation.
Chapter 13 Section 3 -Quantum mechanical model grew out of the study of light -light consists of electromagnetic radiation -includes radio and UV waves,
I. Waves & Particles (p ) Ch. 5 - Electrons in Atoms yC. JOHANNESSON.
Bellwork What is the majority of the volume of an atom?
1 CHAPTER 13: Electrons in the Atom. 2 Quantum Mechanical Model of the Atom and Ernest Schrodinger The model of the atom was developed based on the study.
Light l The study of light led to the development of the quantum mechanical model. l Light is a kind of electromagnetic radiation. l Electromagnetic radiation.
Wavelength and Frequency E = h c =  c = speed of light (3 x 10 8 m/s) = frequency (s -1 )  = wavelength (m) E = energy (Joules or J) h  = Planck’s constant.
Section 1 chapter 4. Electromagnetic Radiation (EMR) - a form of energy that travels in waves which includes radio waves, T.V. waves, microwaves, visible.
Light and Electrons! Ch 11. Light & Atomic Spectra A Brief Bit of History (development of the quantum mechanical model of the atom) Grew out of the study.
Chapter 7. Electromagnetic Radiation  aka. Radiant energy or light  A form of energy having both wave and particle characteristics  Moves through a.
Electrons and Light. Light’s relationship to matter Atoms can absorb energy, but they must eventually release it When atoms emit energy, it is released.
ELECTROMAGNETIC RADIATION subatomic particles (electron, photon, etc) have both PARTICLE and WAVE properties Light is electromagnetic radiation - crossed.
Physics and the Quantum Mechanical Model.  Light consists of waves  A wave cycle begins at zero, increases to its highest value (crest), returns to.
Do Now: 1.If you could solve one problem using science, what would it be? 2.What branch of science do you think you would need to use to solve the problem?
Models, Waves, and Light Models of the Atom Many different models: – Dalton-billiard ball model (1803) – Thompson – plum-pudding model (1897) – Rutherford.
Electromagnetic Spectrum Chemistry 6(B). Lesson Objectives Explore the electromagnetic spectrum Understand the mathematical relationships between energy,
Chemistry Physics and the Quantum Mechanical Model.
C. Johannesson I. Waves & Particles (p ) Ch. 5 - Electrons in Atoms.
A. Waves  Wavelength ( ) - length of one complete wave  Frequency ( ) - # of waves that pass a point during a certain time period hertz (Hz) = 1/s 
5.3 Physics and the Quantum Mechanical Model. Light By 1900 enough experimental evidence to convince scientists that light consists of waves.
Remember that all types of EM waves move at the speed of light (3.0 x 10 8 m/s).
EM SPECTRUM Chapter 4 EM Spectrum with Frequency and Wavelength.
Electrons in Atoms Chapter 4.
Physics and the Quantum Mechanical Model
Light, Electromagnetic Spectrum, & Atomic Spectra
The Electromagnetic Spectrum Part 1
Speed Formula - Waves.
Electromagnetic Radiation
WAVES AND THE ELECTROMAGNETIC SPECTRUM
Light and the Atomic Spectra
V f λ.
WARM UP 1. Write the chemical symbol for a nitrogen isotope that has 11 neutrons. 2. What is the average atomic mass of magnesium if you determine the.
Atomic Theory Notes.
Electromagnetic Waves
Physics and the Quantum Mechanical Model
The Electromagnetic Spectrum
Bohr Model of Atoms & Electron Energy 2.5
What we will do today: Carry out calculations involving the relationship between speed, wavelength and frequency for waves.
Light Ch 27.1 – 27.3 & 28.1 – 28.2 & 28.8 – 28.9.
Waves and Electromagnetic Radiation
Section 5.3 Physics and the Quantum Mechanical Model
I. Waves & Particles (p ) Ch. 4 - Electrons in Atoms I. Waves & Particles (p )
Characteristics of Light
Electromagnetic Radiation
Quantum Theory.
5.
Wavelength and Frequency
Other terms related to a periodic wave
Chapter 5 Electrons In Atoms 5.3 Atomic Emission Spectra
5.1 – ELECTRONS IN ATOMS.
c =  f E = ℏf Where : ℏ = 6.63 x J٠s velocity -
Warm-up Example 3 from Practice Atomic Mass notes on pg 31!
Electron Configurations
Quantum Physics – Photons Mr Nesbo
Electromagnetic Spectrum
Ch. 5 - Electrons in Atoms Waves & Particles.
5.3 Physics and the Quantum Mechanical Model
Presentation transcript:

Survey of the Universe Tom Burbine tburbine@mtholyoke.edu 8/6/2018 Survey of the Universe Tom Burbine tburbine@mtholyoke.edu

Prospective Astronomy Majors Lunch Monday, March 4th 12:15-1:10pm Kendade 303 Meet the faculty, learn about the Mars Rover, and enjoy a delicious lunch.

HW# 3 Due March 6

Characteristics of waves 06/16/10 06/16/10 velocity = wavelength x frequency Wavelength = distance Frequency = cycles per second = hertz 4

For light c = wavelength x frequency 06/16/10 06/16/10 For light c = wavelength x frequency In a vacuum, speed of light stays the same So if wavelength goes up Frequency does down f = frequency λ = wavelength c = λ x f 5

Calculations c = λ x f So if the wavelength is 1 x 10-12 m 06/16/10 06/16/10 Calculations c = λ x f So if the wavelength is 1 x 10-12 m 3 x 108 m/s = 1 x 10-12 m * f f = 3 x 108 m/s/1 x 10-12 m f = 3 x 1020 s-1 = 3 x 1020 Hz 6

Calculations c = λ x f So if the frequency is 1 x 1015 Hz 06/16/10 06/16/10 Calculations c = λ x f So if the frequency is 1 x 1015 Hz 3 x 108 m/s = λ * 1 x 1015 Hz λ = 3 x 108 m/s/1 x 1015 Hz λ = 3 x 10-7 m 7

Energy of light Energy is directly proportional to the frequency 06/16/10 06/16/10 Energy of light Energy is directly proportional to the frequency E = h * f h = Planck’s constant = 6.626 x 10-34 J*s since f = c/λ Energy is inversely proportional to the wavelength E = hc/λ 8

06/16/10 06/16/10 Calculations What is the energy of a radio wave with a frequency of 1 x 107 Hz? E = h * f h = Planck’s constant = 6.626 x 10-34 J*s E = 6.626 x 10-34 J*s * 1 x 107 E = 6.626 x 10-27 J 9

06/16/10 06/16/10 Calculations What is the energy of a gamma ray photon with wavelength of 1 x 10-15 m E = hc/λ h = Planck’s constant = 6.626 x 10-34 J*s E = 6.626 x 10-34 J*s * 3 x 108 m/s / 1 x 10-15 m E = 1.99 x 10-10 J 10

06/16/10 06/16/10 11

Higher the frequency, Higher the energy of the photon 06/16/10 06/16/10 VIBGYOR violet red Higher the frequency, Higher the energy of the photon Higher the wavelength, Lower the energy of the photon 12

ROYGBIV ROYGBIV Red – long wavelength Violet – short wavelength 06/16/10 ROYGBIV ROYGBIV Red – long wavelength Violet – short wavelength

06/16/10 http://www.arpansa.gov.au/images/basics/emr.jpg

Any Questions?