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Test Review Waves, Optics, Modern Physics
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Characteristics of Waves One thing ALL waves have in common is that they all transfer energy. As they travel through a medium, they move the molecules around, but eventually leave them in the same place they started.
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Characteristics of Waves Consider the following wave: Frequency = 10 Hz 20 m 4 m
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Characteristics of Waves What is it’s amplitude? Frequency = 10 Hz 20 m 4 m
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Characteristics of Waves What is it’s amplitude? Frequency = 10 Hz 20 m 4 m
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Characteristics of Waves What is it’s amplitude? Frequency = 10 Hz 20 m 4 m 10 m
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Characteristics of Waves What is it’s wavelength (λ)? Frequency = 10 Hz 20 m 4 m
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Characteristics of Waves What is it’s wavelength (λ)? Frequency = 10 Hz 20 m 4 m
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Characteristics of Waves What is it’s wavelength (λ)? Frequency = 10 Hz 20 m 4 m 8 m
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Characteristics of Waves What is it’s period? Frequency = 10 Hz 20 m 4 m
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Characteristics of Waves What is it’s period? Frequency = 10 Hz 20 m 4 m Period = 1/f
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Characteristics of Waves What is it’s period? Frequency = 10 Hz 20 m 4 m Period = 1/f
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Characteristics of Waves What is it’s velocity? Frequency = 10 Hz 20 m 4 m
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Characteristics of Waves What is it’s velocity? Frequency = 10 Hz 20 m 4 m
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Characteristics of Waves What is it’s velocity? Frequency = 10 Hz 20 m 4 m
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Characteristics of Waves Example: A radio wave has a frequency of 104 kHz. What is its wavelength?
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Characteristics of Waves Example: A radio wave has a frequency of 104 kHz. What is its wavelength? Fact: Radio waves travel at the speed of light, so we know that v=3.0E8m/s for the radio wave.
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Characteristics of Waves Example: A radio wave has a frequency of 104 kHz. What is its wavelength? v=3.0E8m/sf= 104kHz= 104,000Hz
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Characteristics of Waves Example: A radio wave has a frequency of 104 kHz. What is its wavelength? v=3.0E8m/sf= 104kHz= 104,000Hz
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Characteristics of Waves Example: A radio wave has a frequency of 104 kHz. What is its wavelength? v=3.0E8m/sf= 104kHz= 104,000Hz
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Characteristics of Waves Frequency vs. Period. Frequency is the inverse of Period so it means that the graph looks like this: Period Frequency
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Characteristics of Waves An singer can break glass if they sing a note that has the same what as the glass?
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Characteristics of Waves An singer can break glass if they sing a note that has the same what as the glass? Natural Frequency
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Types of Waves What kind of wave is each: Transverse or compressional? Light?? Sound??
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Types of Waves What kind of wave is each: Transverse or compressional? LightTransverse SoundCompressional
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The Doppler Effect Which side will hear a lower pitch and which side a higher pitch?
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The Doppler Effect LOWER PITCHHIGHER PITCH
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Wave Interference What will the resultant amplitude be as these two waves overlap? 2x x
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Wave Interference What will the resultant amplitude be as these two waves overlap? 3x
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Test Review Optics
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The Lens/Mirror Formula This formula works for ALL mirrors and lenses. It doesn’t matter if they are concave or convex. f Real Pencil Pencil’s Reflection p q
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The Lens/Mirror Formula This formula works for ALL mirrors and lenses. It doesn’t matter if they are concave or convex. f Real Pencil Pencil’s Reflection p q
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The Lens/Mirror Formula An object is placed 50 cm in front of a mirror with a focal length of 30 cm. What is the image distance from the mirror?
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The Lens/Mirror Formula An object is placed 50 cm in front of a mirror with a focal length of 30 cm. What is the image distance from the mirror? p= 50cmf= 30cmq=?
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The Lens/Mirror Formula An object is placed 50 cm in front of a mirror with a focal length of 30 cm. What is the image distance from the mirror? p= 50cmf= 30cmq=?
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The Lens/Mirror Formula Find the magnification of the same mirror.
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The Lens/Mirror Formula Find the magnification of the same mirror. We can find magnification by
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The Lens/Mirror Formula Find the magnification of the same mirror. p= 50cmq= 75cm Magnification equals
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Snell’s Law The Index of Refraction (n) tells us how fast light travels through a medium. As n gets lower, light travels faster. Light travels fastest in a vacuum.
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Snell’s Law Example: A beam of light travels from crystal into water with an angle of incidence of 60° and an angle of refraction of 50°. Find the index of refraction of the crystal. (n water =1.33)
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Snell’s Law Example: A beam of light travels from crystal into water with an angle of incidence of 60° and an angle of refraction of 50°. Find the index of refraction of the crystal. (n water =1.33) Snell’s Law: n 1 sinθ 1 = n 2 sinθ 2.
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Snell’s Law Example: A beam of light travels from crystal into water with an angle of incidence of 60° and an angle of refraction of 50°. Find the index of refraction of the crystal. (n water =1.33) Snell’s Law: n 1 sinθ 1 = n 2 sinθ 2
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Modern Physics
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Half Life Over time radioactive stuff looses it’s mass because of radiation. A Half Life is the amount of time it takes for half of a sample to disappear. i.e.- If 1kg of stuff has a half life of 10min. After 10min, there is only 0.5kg left.
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Half Life If a 10kg sample of a radioactive substance has a half life of 5 sec, how much will be left after 15 sec?
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Half Life If a 10kg sample of a radioactive substance has a half life of 5 sec, how much will be left after 15 sec? -How many half lives go past in 15 sec?
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Half Life If a 10kg sample of a radioactive substance has a half life of 5 sec, how much will be left after 15 sec? -How many half lives go past in 15 sec? 3
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Half Life If a 10kg sample of a radioactive substance has a half life of 5 sec, how much will be left after 15 sec? -How many half lives go past in 15 sec? 3 So… divide 10kg by 2 three times…
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Half Life If a 10kg sample of a radioactive substance has a half life of 5 sec, how much will be left after 15 sec? -How many half lives go past in 15 sec? 3 So… divide 10kg by 2 three times…
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Atomic Energy Nuclear reactions can transfer matter into energy. One type of reaction is Fusion.
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Atomic Energy Nuclear reactions can transfer matter into energy. One type of reaction is Fusion. An example of fusion would be two Hydrogen atoms colliding and turning into a Helium atom and releasing energy. In the sun.
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Antimatter Matter and antimatter can also come together to release energy in a process called annihilation. The amount of energy released is equal to:
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Antimatter Comparison of regular matter and it’s antimatter opposite… Matter vs. Antimatter MATTERANTIMATTER ElectronPositron Mass= 9.1E-31 kg Charge = NegativeCharge = Positive
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Antimatter How much energy is released when an electron and positron come together and annihilate?
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Antimatter How much energy is released when an electron and positron come together and annihilate?
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Antimatter How much energy is released when an electron and positron come together and annihilate?
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Electromagnetic Spectrum The electromagnetic spectrum comprises all the types of electromagnetic waves from radio waves to gamma rays.
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Electromagnetic Spectrum All electromagnetic radiation travels at the same speed. The speed of light.
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Electromagnetic Spectrum The spectrum is made up of the following kinds of waves: TYPE Radio Microwaves Infrared Visible Light Ultraviolet (UV) X-ray Gamma
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Electromagnetic Spectrum The spectrum is made up of the following kinds of waves: TYPE Radio Microwaves Infrared Visible Light Ultraviolet (UV) X-ray Gamma WAVELENGTH (λ) Longest Shortest
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Electromagnetic Spectrum The spectrum is made up of the following kinds of waves: TYPE Radio Microwaves Infrared Visible Light Ultraviolet (UV) X-ray Gamma WAVELENGTH (λ) Longest Shortest FREQUENCY (f) Lowest Highest
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Electromagnetic Spectrum The spectrum is made up of the following kinds of waves: TYPE Radio Microwaves Infrared Visible Light Ultraviolet (UV) X-ray Gamma WAVELENGTH (λ) Longest Shortest FREQUENCY (f) Lowest Highest ENERGY Least Most
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Test 20 Multiple Choice (80 pts) 1 Constructed Response (20 pts)
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