Bohr. Electronic Structure. Spectroscope. Spectroscope
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1 Bohr Electronic Structure Bohr proposed that the atom has only certain allowable energy states. Spectroscope Using a device called a it was found that gaseous elements emitted electromagnetic radiation when they were heated The light emitted discrete packets of energy (quanta) and each element emits its own unique pattern of radiation Spectroscope The release of radiation was caused by the electrons absorbing energy & being promoted to a shell further away from the nucleus ( state) When the electron goes back to its original shell ( state) it releases the energy that it absorbed This created a line in the spectra 1
2 Spectroscope Rydberg Equation The Rydberg equation is used to calculate the energy changes when electrons are promoted to higher energy levels and fall back to their lower energy levels ΔE = R H ( - ) R H = the Rydberg constant (2.178 x J) n f = quantum number of the final state n i = quantum number of the initial state Example Calculate the energy required to excite the hydrogen atom from level n=1 to n=2. De Broglie DeBroglie stated that electrons had wave like characteristics Came up with the equation: 2
3 The Heisenberg Uncertainty Principle Heisenberg concluded that it is impossible to make any measurement on an object without disturbing the object The Heisenberg uncertainty principle states that it is fundamentally impossible to know precisely both the and of a particle at the same time. The Schrödinger wave equation Combined the ideas of Bohr & DeBroglie The atomic model in which electrons are treated as and is called the quantum mechanical model. Wavelength (λ) - shortest distance between equivalent points on a continuous wave. Wavelength The wavelength is measured from to or from to. Wavelength is usually expressed in meters.i 3
4 Frequency (v) - number of waves that pass a given point per second. One hertz (Hz), the SI unit of frequency, equals one wave per second (s -1 ). Amplitude - wave s height from the origin to a, or from the origin to a. Wave Nature of Light All electromagnetic waves, including visible light, travel at a speed of m/s in a vacuum. The speed of light is the product of its wavelength (λ) and its frequency (n). Wave Nature of Light Wavelength and frequency are proportional As one quantity increases, the other decreases. 4
5 Electromagnetic Radiation Calculating Wavelength of an EM Wave Microwaves are used to transmit information. What is the wavelength of a microwave having a frequency of 3.44 x 10 9 Hz? Try this one Energy A yellow light given off by a sodium vapor lamp has a wavelength of 589 nm. What is the frequency of the radiation? Matter can gain or lose energy only in small, specific amounts called quanta. is the minimum amount of energy that can be gained or lost by an atom. ν = 5.09 x s -1 5
6 Energy Planck s constant has a value of J s J is the symbol for the, the SI unit of energy. Example A laser has a frequency of 4.69 x s -1. How much energy is released? Try this one Calculate how much energy that an object can absorb from a light whose wavelength is 589 nm. De Broglie De Broglie had been thinking that electron orbits had characteristics similar to those of waves. E = 3.37 x J 6
7 Example What is the wavelength of an electron with a velocity of 5.97 x 10 6 m/s if the mass of an electron in 9.11 x g? 7
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