Question #244592

Derive the dimension of power


1
Expert's answer
2021-09-30T10:20:07-0400

By definition, the power is work per second. Thus, the units of power are:


[P]=Js[P] = \dfrac{J}{s}

Since J=kgm2/s2J = kg\cdot m^2/s^2, have:


[P]=kgm2s3[P] = \dfrac{kg\cdot m^2}{s^3}

The dimension is then:


[P]=ML2T3[P] = ML^2T^{-3}

Answer. [P]=ML2T3[P] = ML^2T^{-3}.


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