Energy Flashcards

1
Q

Q: What is the principle of energy conservation as illustrated by the “blocks in the room” analogy?

A

A: The “blocks in the room” analogy illustrates energy conservation. The number of blocks (representing energy) always remains constant, though the blocks may be hidden in different places (like potential energy stored in various forms). Energy is conserved but may be difficult to directly observe.

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2
Q

Q: How can energy be measured if it is not directly visible, according to the “blocks in the room” analogy?

A

A: Even if energy (like the blocks) is hidden in different forms, we can measure it indirectly. For example, if blocks are hidden in a toy box, their number can be calculated by weighing the box. Similarly, energy can be inferred from its effects, such as changes in height or displacement.

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3
Q

Q1: What is the Law of Conservation of Energy?

A

A1: The Law of Conservation of Energy states that the total energy in an isolated system remains constant, even though it may change forms. Energy cannot be created or destroyed but only transferred or transformed between kinetic, potential, thermal, or other energy forms.

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4
Q

Q2: How do we measure energy if we can never “see” it directly?

A

A2: Energy can only be detected through its effects, such as heat, motion, or radiation. While we cannot observe energy itself, we have equations to calculate how much energy is present in various forms like kinetic or potential energy.

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5
Q

Q3: What are the two main classes of energy, and how are they different?

A

A3: The two main classes of energy are kinetic energy (energy associated with motion) and potential energy (energy stored due to position or interaction). Kinetic energy involves moving objects, while potential energy involves forces like gravity, elasticity, or chemical bonds.

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6
Q

Q4: What happens to potential energy as an object falls towards the Earth?

A

A4: As an object falls toward the Earth, its gravitational potential energy decreases while its kinetic energy increases. The total energy remains constant, but it shifts from potential to kinetic energy as the object gains speed.

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7
Q

Q5: How does the conservation of momentum differ from the conservation of energy?

A

A5: Conservation of momentum refers to the total momentum of an isolated system remaining constant before and after a collision. Unlike energy, which is a scalar quantity, momentum is a vector, so direction matters. The total momentum of the system in all directions must be conserved.

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8
Q

Q6: What are the two types of collisions and how do they differ?

A

A6: The two types of collisions are elastic and inelastic:

Elastic collisions: Both momentum and kinetic energy are conserved. No energy is lost to other forms like heat or deformation.

Inelastic collisions: Momentum is conserved, but kinetic energy is not. Some energy is transformed into other forms, such as sound, heat, or deformation.

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9
Q

Q7: How does Newton’s third law relate to the conservation of momentum?

A

A7: Newton’s third law states that for every action, there is an equal and opposite reaction. In a collision, the forces two objects exert on each other are equal and opposite, leading to a change in their velocities. This interaction ensures that the total momentum before and after the collision remains conserved.

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10
Q

Q8: What is an example of an inelastic collision, and how is energy transformed in it?

A

A8: A car crash is an example of an inelastic collision. The cars crumple and come to a stop, conserving momentum but losing kinetic energy, which is transformed into heat, sound, and deformation of the cars.

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11
Q

Q9: What factors influence the energy stored in an elastic potential energy system, such as a stretched rubber band?

A

A9: The energy stored in an elastic system depends on how much the material is stretched or compressed. The more you stretch the rubber band, the more potential energy is stored in the elastic material, which is released when the band snaps back.

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12
Q

Q10: How do physicists categorize energy and momentum in real-world collisions, such as in billiards?

A

A10: In real-world collisions like billiards, physicists observe how momentum and energy transfer between the balls. Momentum is conserved as the balls scatter in different directions, while energy can be conserved or partially lost depending on whether the collision is elastic or inelastic.

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13
Q

Why is momentum always conserved in collisions?

A

Answer: Momentum is always conserved in collisions due to the law of conservation of momentum, which states that in a closed system with no external forces, the total momentum before and after the collision remains constant.

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14
Q

What happens in a perfectly inelastic collision?

A

Answer: In a perfectly inelastic collision, the two colliding objects stick together after impact, resulting in the maximum possible loss of kinetic energy. Momentum is still conserved, but kinetic energy is not.

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15
Q

How do you calculate the final velocity of two objects after an inelastic collision?

A

Answer: The final velocity after an inelastic collision is calculated by conserving momentum:

vfinal = m1v1+m2v2/m1+m2

where m1 and m2 are the masses of the objects, and v1 and v2 are their initial velocities

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16
Q

In an elastic collision, what two quantities must be conserved?

A

Answer: In an elastic collision, both momentum and kinetic energy must be conserved.

17
Q

What is the outcome when a ball is dropped and bounces back in an elastic collision?

A

Answer: In an elastic collision, the ball will bounce back with the same speed it had before hitting the surface, but in the opposite direction, assuming no energy is lost to friction or air resistance.

18
Q

What happens to the speed of objects in a perfectly elastic collision if their masses are the same?

A

Answer: If the masses of two objects are the same in a perfectly elastic collision, the object that was moving will transfer all its velocity to the stationary object, while the first object will stop.

19
Q

How does the gravitational slingshot work, and how is it related to collisions?

A

Answer: The gravitational slingshot works by using a planet’s gravity to accelerate a spacecraft. It is analogous to an elastic collision, where the spacecraft “bounces” off the moving planet, gaining speed due to the planet’s momentum.

20
Q

What equation do you use to determine the final velocities in an elastic collision?

A

Answer: For an elastic collision, the final velocities

v1f and v2f

of two objects can be calculated using the following equations:

v1f=(m1-m2)v1+2m2v2/(m1+m2)

v2f=(m2-m1)v2+2m1v1/(m1+m2)

21
Q

Why does kinetic energy not get conserved in inelastic collisions?

A

Answer: Kinetic energy is not conserved in inelastic collisions because some of the energy is converted into other forms such as heat, sound, or deformation of the objects involved in the collision.

22
Q

Q2: In a ballistic pendulum experiment, how does the height of the block compare when it is hit at the center versus off-center?

A

A2: The block will rise to the same height in both cases. While the block hit off-center will gain rotational kinetic energy, the total linear momentum (and thus the upward velocity) of the block remains the same due to the conservation of linear momentum. The difference in energy is accommodated by the rotational motion, but this does not affect the maximum height the block reaches.

23
Q

Q3: What is the difference between momentum and kinetic energy in collisions?

A

A3: Momentum is always conserved in both elastic and inelastic collisions. However, kinetic energy is only conserved in elastic collisions. In inelastic collisions, some of the kinetic energy is converted into other forms like heat, sound, or deformation.

24
Q

Q4: Why is the energy lost in an inelastic collision?

A

A4: In an inelastic collision, a portion of the kinetic energy is transformed into heat, sound, or deformation of the objects involved. The total mechanical energy (kinetic + potential) decreases, but momentum remains conserved.

25
Q

Q5: Why do blocks struck by bullets in a ballistic pendulum experiment (center vs. off-center) rise to the same height despite one spinning?

A

A5: Both blocks rise to the same height because their linear momentum is the same. The spinning block gains rotational energy, but the total linear momentum is conserved in both cases, leading to the same maximum height despite one having additional rotational energy.

26
Q

Q7: What is angular momentum, and how is it conserved in collisions?

A

A7: Angular momentum is the rotational equivalent of linear momentum. It is conserved in isolated systems unless acted upon by external torques. In the case of a spinning block in the ballistic pendulum experiment, angular momentum is conserved independently of the block’s linear momentum.