The derivative of kinetic energy is momentum, which has the equation p=mv. which represents the power of force F ,( in Watt).
Expression for K.E - KINETIC ENERGY-K.E = 1/2 mv2. "Energy posses by a body by virtue of its motion is referred to as 'Kinetic Energy'". Kinetic energy depends upon the mass and velocity of body.
The formula for kinetic energy, KE = 1/2mv² derives from classical mechanics and the work-energy principle. It represents the energy possessed by an object in motion. The equation incorporates the mass (m) of the object and its velocity (v). The derivation involves the concept of work done (W) on an object, showing that the work done on an object is equal to the change in its kinetic energy. Through integration and understanding the relationship between force, acceleration, work, and energy, the kinetic energy equation emerges as a fundamental expression in physics.
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Answer:
The derivative of kinetic energy is momentum, which has the equation p=mv. which represents the power of force F ,( in Watt).
Expression for K.E - KINETIC ENERGY-K.E = 1/2 mv2. "Energy posses by a body by virtue of its motion is referred to as 'Kinetic Energy'". Kinetic energy depends upon the mass and velocity of body.
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Verified answer
The formula for kinetic energy, KE = 1/2mv² derives from classical mechanics and the work-energy principle. It represents the energy possessed by an object in motion. The equation incorporates the mass (m) of the object and its velocity (v). The derivation involves the concept of work done (W) on an object, showing that the work done on an object is equal to the change in its kinetic energy. Through integration and understanding the relationship between force, acceleration, work, and energy, the kinetic energy equation emerges as a fundamental expression in physics.