Asked by Heeyong
How can the alternative definition of power:
P = \frac{w}{\Delta t} = F \frac{d}{\Delta t}
... can be derived by substituting the definitions of work and speed into the standard definition of power, P =\frac{W}{\Delta t}.
(Equations written without latex formatting:)
P = w/delta t = F(d/delta t)
P = W/delta t
I don't understand what the question wants, so I can't show why I have done so far sorry
P = \frac{w}{\Delta t} = F \frac{d}{\Delta t}
... can be derived by substituting the definitions of work and speed into the standard definition of power, P =\frac{W}{\Delta t}.
(Equations written without latex formatting:)
P = w/delta t = F(d/delta t)
P = W/delta t
I don't understand what the question wants, so I can't show why I have done so far sorry
Answers
Answered by
MathMate
We do not support LaTeX here, but you can use / for division, and unicode symbols for special characters.
Power = work / time
work = Force * distance
speed = distance / time
force * speed = force * distance / time
I believe the four equivalences are sufficient for you to get started.
Power = work / time
work = Force * distance
speed = distance / time
force * speed = force * distance / time
I believe the four equivalences are sufficient for you to get started.
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