Energy
- Ability or capacity to do work
- Comes in many forms, kinetic, potential, heat, etc
- Energy is conserved
- 1st law of thermodynamics
- 1st law of thermodynamics
- Work is done on matter if it is pushed, pulled or lifted over some distance
- Example: lifting implies exerting force against gravity
- Example: lifting implies exerting force against gravity
- By doing work on something we give it energy which can be used to do work on something else
- Example pulling a spring gives stored potential energy
- Example pulling a spring gives stored potential energy
- The energy stored in an object (internal energy) determines how much work it can do. This is called gravitational potential energy or potential energy à potential to do work
- Example potential energy lifting a mass through a height
- –PE = mgh
- Example potential energy lifting a mass through a height
- Where
- M = mass(kg)
- G = gravitational acceleration(m/S2)
- H = distance lifted (m)
- M = mass(kg)
- Unites of energy
- 1 erg = 1 dyne/cm = 2.388 x 10-8cal
- 1 erg = 1 dyne/cm = 2.388 x 10-8cal
- 1 joule (j) = 1 newton meter (N.m) = .239cal
- =107
erg
- =107
- 1 calorie (cal) = 4.186 J = 4.186 * 107 erg
- Chemical potential energy
- A substance has potential energy if it can do work when a chemical change can occur (coal , natural gas, chemicals, food have PE)
- A substance has potential energy if it can do work when a chemical change can occur (coal , natural gas, chemicals, food have PE)
- Kinetic energy (KE) = energy of motion
- KE = ½ mv2
- KE = ½ mv2
- Where:
- M = mass(kg)
- V = velocity (m/s)
- M = mass(kg)
- Faster moving à higher KE
- Example strong wind has more KE
- Example strong wind has more KE
- Kinetic energy of random motion is often referred o as Heat Energy
- Energy can't be destroyed or created, it only moves from one form to another
Atmospheric Heating
- Conduction
- Molecular motions
- Near surface
- Thermosphere
- Molecular motions
- Convection
- Macroscopic motions
- Example winds, turbulence
- Example winds, turbulence
- Horizontal, vertical
- Hot air rises
- Example a hot surface transferring hot surface energy into the atmosphere
- Example a hot surface transferring hot surface energy into the atmosphere
- Latent heat
- Condensation to evaporation
- Freezing/fusion/melting
- Sublimation
- As water goes through the three phases energy about 1 million joules per kilogram of ice to have it turn to water
- And 2.5 million joules for water to turn to vapour
- As water goes through the three phases energy about 1 million joules per kilogram of ice to have it turn to water
- Condensation to evaporation
- Radiation
- Energy transfers at the speed of light
Electromagnetic Radiation
- EMR/ light has both wave and particle properties(photon)
- λ -Wavelength(m)
- v – frequency (s-1)
- C = λv = 3*108m/s
- The speed of light
- The speed of light
- E = hv(j)
- H = 6.636*10-34Js
- H = 6.636*10-34Js
- "black body or planck Body: is a hypothetical body that emits radiation in a manner so that the total amount of en4ergy is only a function of temperature and spectral shape is a universal function with a single peak (see later) (P35)
- The total amount of energy (integrate over v) crossing a square meter per second is given by Stefan-Boltzman Law
- E(T) = λT4Wm-2
- Where λ = 5.67 * 10-8 W m-2K-4 is the Stefan-Boltzman constant
- E(T) = λT4Wm-2
- The location of the peak is given by Wien's Law
- Question: what is the wavelength of the maximum radiation emitted by the earth and by the sun?
- for Eatrch the average surface temp is
- 288Kelvin(15C)
- 288Kelvin(15C)
- For the sun
- 6000 kelvin
- Using wien's law we can find the wavelength of the maximum radiation
- For earth λmax ~ 10um mid-IR radiation
- For te sun λmax ~ .5um visible radiation
- For earth λmax ~ 10um mid-IR radiation
- 6000 kelvin
- Energy transfers at the speed of light
Solar Properties
- Main sequence star
- Burns H – fusion
- Layers
- Core ~ 107k
- Radiative zone
- Convective zone
- Photosphere ~ 6000k (What we see)
- Chromospheres ~ 4000k
- Corona ~ 1 000 000k
- Sun spots ("cold") prominences, granules, spicules, etc
- R0 ~ 700 000km
- Emits L(sun) = 3.9 * 1026W
- Spectrum ~ planck body = f(v,t) universal function
- Use S-B equation give Tsun ~ 5700k (effective temperature)
- Solar cycle ~ 11 years
- Total output variation <.1% over 20 years
- EUV > 3
- X-Ray ~ 100
- EUV > 3
- The more sunpots, the more energy from the sun
- Core ~ 107k
Which is interesting because the sun gives off most heat when it has the most spots with 'cold spots'
No comments:
Post a Comment