Chapter 6 Flashcards
(41 cards)
Wavelength (lambda)
Distance between two peaks (or two troughs)
Frequency (nu)
Number of peaks to pass a given point per second
Speed of light (c)
c = 3.00 • 10^8 m/s
Speed of light equation
c = (nu)(lambda)
As energy increases, wavelength __________ and frequency ____________
Wavelength decrease and frequency increases
General order of the different types of radiation going from highest to lowest energy
Gamma, x-ray, ultraviolet, infrared, microwave, broadcast and wireless radio
Angstrom (A with °)
10^-10 m, x-ray
Nanometer (nm)
10^-9, ultraviolet
Micrometer (um)
10^-6, infrared
Millimeter (mm)
10^-3, microwave
Centimeter (cm)
10^-2, microwave
Meter
1 m, television, radio
Kilometer (km)
10^3 m, radio
Blackbody radiation
When the temperature of an object increases, it emits electromagnetic radiation of shorter and shorter wavelength, so higher and higher frequency
Energy of 1 photon of light equation
E = h(nu)
E = (h • c)/(lambda)
Planck’s constant
h = 6.626 • 10^-34 J•s
Photoelectric effect
Light shining on a clean metal surface causes electrons to be emitted but only if the energy of the incoming light is above the work function of the metal
What happens if a lot of photons strike the metal (increase the intensity)?
A lot of electrons are also ejected, but only if the photons possess enough energy to overcome work function
What happens if higher energy photons (above the work function of metal) strike the metal?
The ejected electrons have greater kinetic energy due to conservation of energy
Work function equation
E photon = (phi) metal + E k,electron
We see different line spectra for different…
Elements
Rydberg equation (line spectrum for hydrogen only)
1/(lambda) = (Rh)(1/((n1)^2 - (n2)^2))
Rh = 1.096776 • 10^7 m^-1
n1 and n2 are positive integers
Bohr’s 1st postulate
Only orbits of certain radii, corresponding to certain specific energies, are permitted for the electron in a hydrogen atom
Electronic energy levels in the hydrogen atom equation
E = (-hc(Rh))(1/n^2) = (-2.18 • 10^-18 J)(1/n^2)
n = principal quantum number (1, 2, 3, etc.)