Simulations of forms of energy
- Elas I
- Elas II
- Conservation
- Changes
- Skate II
Elastic energy I
Another example of energy transformation. Compress the spring and observe how the elastic energy stored in the spring is converted to kinetic energy. What happens if there is no friction?
Law of conservation of energy
This simulation allows us to the law of conservation of energy. Notice how energy changes from kinetic to potential or elastic energy. Why doesn’t the vehicle stop?
Energy Forms and Changes
Explore how cooling or heating iron, brick, water, and olive oil increases or decreases energy. See how energy is transferred between objects. Build your own system, with sources, changes, and uses of energy. Track and visualize how energy flows and changes through your system.
Energy skate park II
Learn about energy conservation with a skateboarder! Build tracks, ramps and jumps for the skater and see the kinetic energy, potential energy and friction as he moves. Measure speed and adjust for friction, gravity and mass – you can also put the skater on different planets or in space!
- Bicycle
- Vehicles
- Pendulum
- Spring
- Astronaut
- Skate
Kinetic energy of a bicycle
As the person starts pedaling, the speed and kinetic energy increase, do they increase at the same rate?
Kinetic energy, mass and speed
Try to give the same amount of energy to the three vehicles and observe their speeds. Which vehicle moves with more speed for identical energy?
Energy in a pendulum
When the pendulum is released, it begins to swing back and forth. At what point are the kinetic energy of the ball maximum and minimum?
Energy skate park
Learn about energy conservation with a skateboarder! Build tracks, ramps and jumps for the skater and see the kinetic energy, potential energy and friction as he moves. Measure speed and adjust for friction, gravity and mass – you can also put the skater on different planets or in space!
Giants of science
“If I have seen further, it is by standing on the shoulders of giants”
Isaac Newton
Gaspard-Gustave de Coriolis
1792
–
1843
Gaspard-Gustave de Coriolis formulated the effect that bears his name, explaining the deflection of bodies on Earth’s rotation and providing key foundations for mechanics.
“Motion is not only trajectory, it is also invisible influence”
Leonhard Euler
1707
–
1783
Euler developed much of modern mathematical notation and made key contributions to analysis, topology, mechanics, and graph theory
“Nothing takes place in the universe without mathematics expressing it”
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