Question #59231

What is the dimension of power?
1

Expert's answer

2016-04-18T09:56:05-0400

Answer on Question 59231, Physics, Mechanics, Relativity

Question:

What is the dimension of power?

a) ML2T2ML^{-2}T^{2}

b) ML2T2ML^2 T^{-2}

c) MLT2MLT^{-2}

d) ML2T3ML^2 T^{-3}

Solution:

By the definition of the power we have:


P=Wt=Fst=mast=[M][LT2][LT]=[M][L2][T3].P = \frac {W}{t} = \frac {F \cdot s}{t} = m \cdot a \cdot \frac {s}{t} = [ M ] \cdot \left[ \frac {L}{T ^ {2}} \right] \cdot \left[ \frac {L}{T} \right] = [ M ] \cdot [ L ^ {2} ] \cdot [ T ^ {- 3} ].


Thus, the correct answer is d) ML2T3ML^2 T^{-3}.

Answer:

d) ML2T3ML^2 T^{-3}

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