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ANALYTICAL CHEMISTRY CHEM 3811 CHAPTER 18. DR. AUGUSTINE OFORI AGYEMAN Assistant professor of chemistry Department of natural sciences Clayton state university. CHAPTER 18 ELECTROMAGNETIC RADIATION. ELECTROMAGNETIC RADIATION. - Also known as radiant heat or radiant energy
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ANALYTICAL CHEMISTRY CHEM 3811CHAPTER 18 DR. AUGUSTINE OFORI AGYEMAN Assistant professor of chemistry Department of natural sciences Clayton state university
CHAPTER 18 ELECTROMAGNETIC RADIATION
ELECTROMAGNETIC RADIATION - Also known as radiant heat or radiant energy - One of the ways by which energy travels through space - Consists of perpendicular electric and magnetic fields Examples heat energy in microwaves light from the sun X-ray radio waves
ELECTROMAGNETIC RADIATION Three Characteristics of Waves Wavelength (λ) - Distance for a wave to go through a complete cycle (distance between two consecutive peaks or troughs in a wave) Frequency (ν) - The number of waves (cycles) per second that pass a given point in space Speed (c) - All waves travel at the speed of light in vacuum (3.00 x 108 m/s)
ELECTROMAGNETIC RADIATION λ1 node amplitude ν1 = 4 cycles/second λ2 peak ν2 = 8 cycles/second λ3 ν3 = 16 cycles/second trough one second
ELECTROMAGNETIC RADIATION Wavelength (m) 10-11 103 Radio frequency FM Shortwave AM Gamma rays Ultr- violet Infrared Microwaves Visible X rays Frequency (s-1) 104 1020 Visible Light: VIBGYOR Violet, Indigo, Blue, Green, Yellow, Orange, Red 400 – 750 nm - White light is a blend of all visible wavelengths - Can be separated using a prism
ELECTROMAGNETIC RADIATION - Inverse relationship between wavelength and frequency λα 1/ν c = λ ν λ = wavelength (m) ν = frequency (cycles/second = 1/s = s-1 = hertz = Hz) c = speed of light (3.00 x 108 m/s)
ELECTROMAGNETIC RADIATION An FM radio station broadcasts at 90.1 MHz. Calculate the wavelength of the corresponding radio waves c = λ ν λ = ? ν = 90.1 MHz = 90.1 x 106 Hz = 9.01 x 107 Hz c = 3.00 x 108 m/s λ = c/ ν = [3.00 x 108 m/s]/[9.01 x 107 Hz] = 3.33 m
THE ENERGY OF PHOTONS Albert Einstein proposed that - Electromagnetic radiation is quantized - Electromagnetic radiation can be viewed as a stream of ‘tiny particles’ called photons h = Planck’s constant (6.626 x 10-34 joule-second, J-s) ν = frequency of the radiation λ = wavelength of the radiation = 1/ λ = wavenumber (m-1)
THE ATOMIC SPECTRUM Transmission - Electromagnetic radiation (EM) passes through matter without interaction Absorption - An atom (or ion or molecule) absorbs EM and moves to a higher energy state (excited) Emission - An atom (or ion or molecule) releases energy and moves to a lower energy state
THE ATOMIC SPECTRUM Excited state Energy Ground state Absorption Emission
ELECTROMAGNETIC RADIATION Molecular Processes Occurring in Each Region 10-11 103 Gamma rays Ultr- violet Radio frequency FM Shortwave AM X rays Infrared Microwaves Visible 1020 104 Electronic excitation rotation vibration Bond breaking and ionization
ABSORPTION OF LIGHT Spectrophotometry - The use of EM to measure chemical concentrations Spectrophotometer - Used to measure light transmission Radiant Power (P) - Energy per second per unit area of a beam of light - Decreases when light transmits through a sample (due to absorption of light by the sample)
ABSORPTION OF LIGHT Transmittance (T) - The fraction of incident light that passes through a sample 0 < T < 1 Po = radiant power of light striking a sample P = radiant power of light emerging from sample Po P
ABSORPTION OF LIGHT Transmittance (T) - No light absorbed: P = Po and T = 1 - All light absorbed: P = 0 and T = 0 Percent Transmitance (%T) 0% < %T < 100%
ABSORPTION OF LIGHT Absorbance (A) - No light absorbed: P = Po and A = 0 - 1% light absorbed implies 99% light transmitted - Higher absorbance implies less light transmitted
ABSORPTION OF LIGHT Beers Law A = εbc A = absorbance (dimensionless) ε = molar absorptivity (M-1cm-1) b = pathlength (cm) c = concentration (M)
ABSORPTION OF LIGHT Beers Law - Absorbance is proportional to the concentration of light absorbing molecules in the sample - Absorbance is proportional to the pathlength of the sample through which light travels - More intense color implies greater absorbance
ABSORPTION OF LIGHT Absorption Spectrum of 0.10 mM Ru(bpy)32+ λmax = 452 nm
ABSORPTION OF LIGHT Absorption Spectrum of 3.0 mM Cr3+ complex λmax = 540 nm
ABSORPTION OF LIGHT Maximum Response (λmax) - Wavelength at which the highest absorbance is observed for a given concentration - Gives the greatest sensitivity
ABSORPTION OF LIGHT Calibration Curve
ABSORPTION OF LIGHT Complementary Colors - White light contains seven colors of the rainbow (ROYGBIV) - Sample absorbs certain wavelengths of light and reflects or transmits some - The eye detects wavelengths not absorbed
ABSORPTION OF LIGHT Complementary Colors λmax 380-420 420-440 440-470 470-500 500-520 520-550 550-580 580-620 620-680 680-780 Color Observed Green-yellow Yellow Orange Red Purple-red Violet Violet-blue Blue Blue-green Green Color Absorbed Violet Violet-blue Blue Blue-green Green Yellow-green Yellow Orange Red Red
ABSORPTION OF LIGHT Complementary Colors
ABSORPTION OF LIGHT Complementary Colors Ru(bpy)32+ λmax = 450 nm Color observed with the eye: orange Color absorbed: blue Cr3+-EDTA complex λmax = 540 nm Color observed with the eye: violet Color absorbed: yellow-green
ABSORPTION OF LIGHT Cuvet - Cell used for spectrophotometry Fused silica Cells (SiO2) - Transmits visible and UV radiation Plastic and Glass Cells - Only good for visible wavelengths NaCl and KBr Crystals - IR wavelengths
ABSORPTION OF LIGHT Single-Beam Spectrophotometer - Only one beam of light - First measure reference or blank (only solvent) as Po b Po P Light source monochromator (selectsλ) sample detector computer
ABSORPTION OF LIGHT Double-Beam Spectrophotometer - Houses both sample cuvet and reference cuvet - Incident beam alternates between sample and reference with the aid of mirrors (rotating beam chopper) b P Light source monochromator (selectsλ) sample detector computer Po reference