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Similarities of potential energy and kinetic energy
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1. Kinetic energy is the energy possessed by a body due to its motion. Potential energy is the energy possessed by a body due to its position or state. Kinetic energy can be transferred from one object to another, in case of collisions. Potential energy cannot be transferred. Thus, the potential energy is stored in the object due to its position, whereas the kinetic energy is possessed by an object due to motion.
Eg: A ball kept on the edge of the table possesses potential energy due to its height, whereas a ball falling down from the table will possess kinetic energy due to its motion.
2. The formula for Kinetic energy is as below: This means that kinetic energy is directly proportional to mass as well as velocity. But it is proportional to 1 unit of mass and a square of velocity. Hence, velocity has a greater effect on kinetic energy.
3. The equation for kinetic energy is: .
Let’s calculate the kinetic energy of a 40 kg object traveling 15 m/s.
Solution: mass= 40kg, velocity= 15 m/s, so putting these numbers into the kinetic energy equation,
Now, let’s calculate the kinetic energy of a 40 kg object traveling 30 m/s.
Solution: mass= 40kg, velocity= 30 m/s, so putting these numbers into the kinetic energy equation, Thus, when we double the velocity of an object, its kinetic energy increases by four times. Hence the velocity of an object has more impact on kinetic energy than the mass of an object.
4. Gravitational potential energy
5. Energy
6. The law of conservation of energy
7. Kinetic Energy
8. Potential Energy
9. Elastic Potential Energy
10. Gravitational potential energy
11. Fossil
When something gives us energy, it means more than to just give us the required power to work or move along for such a specific task. In biological terms, it means to have your energy be transported through your body and placed by cells into biomolecules. Biomolecules such as lipids and carbohydrates. It then stores that energy in our body.
This equation shows that mass will not affect the speed of an object, proving that whatever the mass of an object, the speed will always remain the same if all the other factors are kept constant.
The linear momentum of a particle of mass, m, moving with a velocity, v, is defined to be the product of the mass and velocity: p=mv
4. How would you explain your results using the terms: impulse, momentum, force, and time? Use equations to help you explain the results.
Kinematics unlike Newton’s three laws is the study of the motion of objects. The “Kinematic Equations” all have four variables.These equations can help us understand and predict an object’s motion. The four equations use the following variables; displacement of the object, the time the object was moving, the acceleration of the object, the initial velocity of the object and the final velocity of the object. While Newton’s three laws have co-operated to help create and improve the study of
type of energy is lost or gained, and whether or not a factor that is
From the bar chart, we see that the potential energy in general agrees with the case above, i.e. it increases up to the particle’s maximum height and decreases from that point on. The kinetic energy, on the other hand, behave significantly differently than expected. Rather than decreasing form the beginning to the maximum height and then increasing, the kinetic energy appears to fluctuate in a somewhat random manner. This can be best understood by treating the experiment as a closed system, where energy (but not mass) can leave the system and enter the surroundings. As the projectile moves through the air, it collides into air particles, imparting some of its energy to these particles in the form of friction, heat and sound, thus losing energy in the process. We therefore would expect the sum of the potential energy and the kinetic energy to decrease over time as the projectile loses energy to its surroundings. However, from the data from document , this also does not seem to be the case. This discrepancy can be explained by including experimental uncertainty, where errors in our measurements can lead to unjustified conclusions. In order to reduce the sources of these errors, the experiment should be run multiple times in ideal conditions, averaging over the results and calculating the resulting averaged energies.
In this inquiry the relationship between force and mass was studied. This inquiry presents a question: when mass is increased is the force required to move it at a constant velocity increased, and how large will the increase be? It is obvious that more massive objects takes more force to move but the increase will be either linear or exponential. To hypothesize this point drawing from empirical data is necessary. When pulling an object on the ground it is discovered that to drag a four-kilogram object is not four times harder than dragging a two-kilogram object. I hypothesize that increasing the mass will increase the force needed to move the mass at a constant rate, these increases will have a liner relationship.
Kinetic Energy: 1/2mv2=eV, where m is the mass of an electron, v is the electron speed, e is the elementary charge of an electron, and V was the voltage used in the experimental calculation.
When the ball is dropped, the height decreases, and therefore so does the gravitational potential energy of the atom. At the same time, the velocity of the ball increases due to gravity, and therefore the kinetic energy. increases, as kinetic energy half the mass of the object (in this case). the falling ball) multiplied by velocity squared (Source: Physics for Your GCSE textbook). When the ball hits the floor the kinetic energy goes into deforming the ball from its original round shape to a squashed, oval in shape.
Second, the force providing the change in motion is primarily the result of a rapid change in acceleration of the objects involved (assuming the players’ individual masses remain constant.) If we are to a...
...e equals mass times acceleration, and mass is constant, acceleration must then be equal to 0. Thus velocity has reached its max and is now constant.
When you drop a basketball, or any ball in general, it bounces back up. But how high does it bounce? If there is no other outside force acting on the ball such as a hand pushing down on the ball, the ball’s bounce will decrease each time it bounces until it eventually stops bouncing. The way the ball bounces is due to momentum and energy. Each time the ball bounces, it seems to lose energy because the height decreases by each bounce. However, the energy is not really lost, but rather transferred or changed. A bouncing ball has two main types of energy: kinetic and potential. Kinetic energy is the energy an object has due to its motion. Every moving object has kinetic energy. Potential energy is the energy stored in an object due to its position. The higher the object, the more potential energy it has. Each time the ball bounces, the ground absorbs some of its energy, which is why different surfaces cause the ball to bounce at different heights. Soft surfaces such as carpet absorb more energy than hard surfaces like concrete or wood. This causes the ball to bounce lower than when it is bounced on hard surfaces like concrete.
The second law is, “the relationship between an objects mass (m), its acceleration (a), and the applied force (f) is F= ma.” The heavier object requires more force to move an object, the same distance as light object. The equation gives us an exact relationship between Force, mass, and acceleration.