grams of 1.0ft3 of Hg
Density of mercury === 13.6gcm−313.6g{cm}^{-3}13.6gcm−3
Density of mercury in gft−3=13.6(0.0328)3g{ft}^{-3}=\dfrac{13.6}{(0.0328)^3}gft−3=(0.0328)313.6 =3.86×105gft−3=3.86\times10^5g{ft}^{-3}=3.86×105gft−3
Now
Density(gft−3g{ft}^{-3}gft−3 )=mass(gm)volume(ft3)=\dfrac{mass(gm)}{volume({ft}^{3})}=volume(ft3)mass(gm)
3.86×105=mass(gm)13.86\times10^5=\dfrac{mass(gm)}{1}3.86×105=1mass(gm)
So mass in grams of 1.0ft31.0ft^31.0ft3 of Hg is 3.86×1053.86\times10^53.86×105 gm
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