If the side length of a cube is 7.203 m,then | vedclass

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(C) The volume of a cube is given by $V = a^3$,where $a$ is the side length.Given $a = 7.203 \ m$.$V = (7.203)^3 = 373.714754627 \ m^3$.According to t

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$373.7$

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(C) The volume of a cube is given by $V = a^3$,where $a$ is the side length.Given $a = 7.203 \ m$.$V = (7.203)^3 = 373.714754627 \ m^3$.According to the rules of significant figures,the result of a multiplication or power should have the same number of significant figures as the measurement with the fewest significant figures.The value $7.203$ has $4$ significant figures.Therefore,the result should be rounded to $4$ significant figures.Rounding $373.714754627$ to $4$ significant figures gives $373.7 \ m^3$.

If the side length of a cube is $7.203 \ m$,then its volume is ............ $m^3$.

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