The discussion clarifies that power in physics is defined as instantaneous power, which is calculated as the product of instantaneous velocity and force. The relationship between work and power is established through the formula where work is the product of force and distance. The differentiation of these quantities with respect to time leads to the understanding of power as a rate of change. The distinction between instantaneous and average velocity is emphasized, confirming that power calculations should utilize instantaneous values for accuracy.
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Power is instantaneous. It's a rate of change of position times a Force.Skrphys said:How does this version of the power equation relate to physical situations? Does the value you get give you an instantaneous power? Or is the velocity to be taken as the average velocity (an actual displacement over time)?
https://en.wikipedia.org/wiki/Power_(physics)#Mechanical_powerSkrphys said:How does this version of the power equation relate to physical situations? Does the value you get give you an instantaneous power? Or is the velocity to be taken as the average velocity (an actual displacement over time)?