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Monday Question of the Day: How prepared will you be for the final? What do you need to relearn? Agenda: Do Now Start Review Problems Homework Homework: (55 points) 92 review problems Homework: (55 points) 92 review problems 1.What is the difference between longitudinal and transverse waves? Give an example of each 2.How much power is dissipated by the circuit to the right. (Eq: P = I 2 R = I V) 3.What is the current through the 2-ohm resistor below? 1.What is the difference between longitudinal and transverse waves? Give an example of each 2.How much power is dissipated by the circuit to the right. (Eq: P = I 2 R = I V) 3.What is the current through the 2-ohm resistor below?
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Types of Waves Transverse wave: medium vibrates at right angles to the direction the energy moves Compression wave: (longitudinal wave) Compression wave: (longitudinal wave) medium vibrates in the same direction as the direction the energy moves λ λ
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Types of Waves: http://www.youtube.com/watch?v=R buhdo0AZDU http://www.youtube.com/watch?v=R buhdo0AZDU
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Music
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Electromagnetic Waves Mechanical waves require a medium in order to travel. examples: electromagnetic waves do not require a medium water,earthquakes, and sound
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2. How much power is dissipated by the circuit below? Given R = 200 Ω V = 100 V Equation 1 V = I R Equation 2 P = I V
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3. What is the current through the 2-ohm resistor below? Given R 1 = 2 Ω V = 10 V Equation V = I R Parallel circuit: Voltage is equal at both resistors
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Tuesday Question of the Day: How prepared will you be for the final? What do you need to relearn? Agenda: Quiz Cornell Notes Start Review Problems Homework Homework: (55 points) Finish Review Problems (6) Reading Log 501-503 Homework: (55 points) Finish Review Problems (6) Reading Log 501-503 1.How much power is dissipated by the circuit to the right. (Eq: P = I 2 R = I V) 2.What is the current through the 2-ohm resistor below? 1.How much power is dissipated by the circuit to the right. (Eq: P = I 2 R = I V) 2.What is the current through the 2-ohm resistor below?
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Quiz! FClear your desks! FGrab a pencil! FGet ready!... Get set!…. FClear your desks! FGrab a pencil! FGet ready!... Get set!…. GO!
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M OMENTUM
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What is the difference between kicking a: stationary ball? ball travelling towards you at 30 mph? Newton solution: moving inertia
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M OMENTUM vector (direction is important) Units: kg m / s
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M OMENTUM Let’s try it: momentum of a 50kg person walking at 2 m/s momentum of a speeding bullet which would you stand in front of?
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D ANGER Why does bullet have more effect? energy of a walking person energy of a speeding bullet energy!
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P HYSICS OF “S OFT ” Falling can have different results Hard landing: Soft landing: able to walk away What’s the difference? Broken bones, pain… Phew! How you change the momentum
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C HANGING M OMENTUM Let’s connect the force to momentum: Substitute with impulse Impulse is the change in momentum
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C HANGING M OMENTUM Physics of “soft” refers to how momentum is reduced For example: two 50kg kids jump off a 12 ft (~4 m) building. Kid 1 lands with straight legs Kid 2 tucks and rolls when landing
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C HANGING M OMENTUM Which kid hits the ground faster? both land with same speed: At the bottom, they both have the same momentum:
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C HANGING M OMENTUM In order to stop, their impulse will have to be: Kid 1 has a really short landing, 0.05 s Kid 2 makes the landing last longer, 1.0 s We can use the impulse to find the force each kid feels
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C HANGING M OMENTUM Kid 1 Kid 2 A pound is about 4 Newtons, so Kid 1 feels about 2,000 lbs Kid 2 feels about 100 lbs (broken bones) (piggy back ride)
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C HANGING M OMENTUM Kid 1 F t Kid 2 F t You can always make a soft change if the impulse time is long enough
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Time to Practice Go to pg. 506
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P HYSICS OF C ATASTROPHE Catastrophic event: collisions explosions In order to know the velocity after, you need to know the momentum before
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Main reason Newton used It is conserved! So, all the total momentum before something explodes Is the same after it explodes! C ONSERVATION OF M OMENTUM
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But initially it was not moving! Since momentum is a vector: All of the x vectors add to zero All of the y vectors add to zero
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C ONSERVATION OF M OMENTUM Same for crashes All the momentum before the crash Is the same after the crash Let’s try one…
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E XAMPLE A 65 kg swimmer runs with a horizontal velocity of 5.6 m/s off a dock He jumps into a 15 kg rubber raft that is drifting towards him with a velocity of 1.0 m/s What is the velocity of the swimmer and raft after the impact? (assume no friction or resistance due to air or water)
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E XAMPLE A 65 kg swimmer runs with a horizontal velocity of 5.6 m/s off a dock He jumps into a 15 kg rubber raft that is drifting towards him with a velocity of 1.0 m/s What is the velocity of the swimmer and raft after the impact? Start by drawing a diagram for before and after vfvf vfvf vfvf vfvf or
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D IAGRAM Before: After: notice the subscripts How will v 1f compare to v 2f ?
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S ET UP CONSERVATION EQUATION only one v f which direction is v f ?
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Try this out! Answer questions 89-92 on your review sheet Turn it in on a separate piece of paper by the end of class (Disclaimer: These questions do not count as part of your 42 problems)
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