driving metal boxes at each other at 60mph Another car crashes into a wall at 60 mph. Which one has more damage? When a car crashes, you can picture its kinetic energy (energy associated with his movement) being transferred into . Fun Exodia deck that does well going first or second. Fast way to win with everyone's favorite classic win condition. Login to join the YGOPRODeck discussion!
0 · “UNDERSTANDING CAR CRASHES: IT’S BASIC PHYSICS”
1 · Why is it that if two cars run into each other while both going
2 · What would cause more damage? Hitting a car head on (both
3 · What is Closing Speed? Advice and tips on Closing Speed
4 · Two cars traveling at 60 mph collide head on. Another car
5 · Mythbusters on Head
6 · Is two cars colliding at 50mph the same as one car colliding into a
7 · Head
8 · ELI5: If two cars traveling 55 MPH collide head on are they
9 · Closing Velocity And Injury Severity
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“UNDERSTANDING CAR CRASHES: IT’S BASIC PHYSICS”
Another car crashes into a wall at 60 mph. Which one has more damage? When a car crashes, you can picture its kinetic energy (energy associated with his movement) being transferred into .If there were no other planets but the earth (they make the overall motion of the sun .
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Two cars hitting each other head on, each going 30 mph, should be about the same as a parked car hit head on by a car going 60 mph. In both cases, both cars will deform and experience .Two identical vehicles (same size and mass) travel at the same speed, let's say 50 km/h, in opposite directions, and they collide with each other head-on. One of those vehicles hits a rock . 3) Two cars are then driven at each other at 50 mph, head-on. They are both mushed the same as the red car shown above. Neither car seems to experience a “100 mph” .
In the two cars colliding head on at 60mph each, each car delivers as much energy as the other, but also absorbs as much, so while the total energy in the collision might be double, it's also .Both scenarios are very similar before the collision, but they differ greatly afterwards. From a stationary reference, you see the cars driving towards each other at 50mph, but of course if .
A model made of collapsible material - say, metal foil or a can - can be projected at a wall at a set speed; then two identical models projected at one another, each at the same speed. Will the .For example: doubling your speed from 30 mph to 60 mph (48 km/hr. to 97 km/hr.) results in a quadrupling of your kinetic energy. Velocity is squared in the kinetic energy equation (KE = ½ . The injuries sustained by any passengers will be those expected in a 60 mph crash. If you change the scenario a little so that a car and a freight train are traveling toward each .
Closing speed is often used to explain the potential damage caused by two vehicles having a head-on collision. If vehicle A is doing 60mph and vehicle B is doing 60mph, the closing speed .Another car crashes into a wall at 60 mph. Which one has more damage? When a car crashes, you can picture its kinetic energy (energy associated with his movement) being transferred into energy that will bend metal, break plastic and also creating sound waves and heat. Two cars hitting each other head on, each going 30 mph, should be about the same as a parked car hit head on by a car going 60 mph. In both cases, both cars will deform and experience movement (to the side, backwards, possibly up a little bit), so the energy transfer is shared between the two.Two identical vehicles (same size and mass) travel at the same speed, let's say 50 km/h, in opposite directions, and they collide with each other head-on. One of those vehicles hits a rock wall (which doesn't break nor budge in any significant way) head-on at 50 km/h.
3) Two cars are then driven at each other at 50 mph, head-on. They are both mushed the same as the red car shown above. Neither car seems to experience a “100 mph” collision. In the two cars colliding head on at 60mph each, each car delivers as much energy as the other, but also absorbs as much, so while the total energy in the collision might be double, it's also absorbed by double the number of cars, and each car absorbs the same as just 1 hitting a solid object.Both scenarios are very similar before the collision, but they differ greatly afterwards. From a stationary reference, you see the cars driving towards each other at 50mph, but of course if you choose a reference frame moving with the first car, then the second will be headed toward it at 100 mph. How is this different from the wall scenario?A model made of collapsible material - say, metal foil or a can - can be projected at a wall at a set speed; then two identical models projected at one another, each at the same speed. Will the damage be identical in both cases?
For example: doubling your speed from 30 mph to 60 mph (48 km/hr. to 97 km/hr.) results in a quadrupling of your kinetic energy. Velocity is squared in the kinetic energy equation (KE = ½ mv 2 ). The injuries sustained by any passengers will be those expected in a 60 mph crash. If you change the scenario a little so that a car and a freight train are traveling toward each other at 60 mph each, the closing velocity is still 120 mph.Closing speed is often used to explain the potential damage caused by two vehicles having a head-on collision. If vehicle A is doing 60mph and vehicle B is doing 60mph, the closing speed would be 120mph.
Another car crashes into a wall at 60 mph. Which one has more damage? When a car crashes, you can picture its kinetic energy (energy associated with his movement) being transferred into energy that will bend metal, break plastic and also creating sound waves and heat. Two cars hitting each other head on, each going 30 mph, should be about the same as a parked car hit head on by a car going 60 mph. In both cases, both cars will deform and experience movement (to the side, backwards, possibly up a little bit), so the energy transfer is shared between the two.Two identical vehicles (same size and mass) travel at the same speed, let's say 50 km/h, in opposite directions, and they collide with each other head-on. One of those vehicles hits a rock wall (which doesn't break nor budge in any significant way) head-on at 50 km/h. 3) Two cars are then driven at each other at 50 mph, head-on. They are both mushed the same as the red car shown above. Neither car seems to experience a “100 mph” collision.
In the two cars colliding head on at 60mph each, each car delivers as much energy as the other, but also absorbs as much, so while the total energy in the collision might be double, it's also absorbed by double the number of cars, and each car absorbs the same as just 1 hitting a solid object.Both scenarios are very similar before the collision, but they differ greatly afterwards. From a stationary reference, you see the cars driving towards each other at 50mph, but of course if you choose a reference frame moving with the first car, then the second will be headed toward it at 100 mph. How is this different from the wall scenario?A model made of collapsible material - say, metal foil or a can - can be projected at a wall at a set speed; then two identical models projected at one another, each at the same speed. Will the damage be identical in both cases?For example: doubling your speed from 30 mph to 60 mph (48 km/hr. to 97 km/hr.) results in a quadrupling of your kinetic energy. Velocity is squared in the kinetic energy equation (KE = ½ mv 2 ).
The injuries sustained by any passengers will be those expected in a 60 mph crash. If you change the scenario a little so that a car and a freight train are traveling toward each other at 60 mph each, the closing velocity is still 120 mph.
Why is it that if two cars run into each other while both going
What would cause more damage? Hitting a car head on (both
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What is Closing Speed? Advice and tips on Closing Speed
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driving metal boxes at each other at 60mph|Closing Velocity And Injury Severity