What Is The Density In G/mL Of A Cube With Each Edge 0.0393m And Mass Of 0.171kg?
What is the density in g/mL of a cube with each edge 0.0393 m and mass of 0.171 kg?
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Start with the mass divided by the volume, then convert the units to ones you like.
.171 kg/(.0393 m)3 = (.171 kg)(1000 g/kg)/((.0393 m)(100 cm/m))3
= 171 g/(39.3 cm)3 = 171/60,698 g/cm3 = .00282 g/((cm3)(1 ml/1 cm3))
= .00282 g/ml
.171 kg/(.0393 m)3 = (.171 kg)(1000 g/kg)/((.0393 m)(100 cm/m))3
= 171 g/(39.3 cm)3 = 171/60,698 g/cm3 = .00282 g/((cm3)(1 ml/1 cm3))
= .00282 g/ml
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Density of a substance is defined as D=M/V or mass/volume and is calculated as follows:
the volume of the cube is obtained by cubing the edge
=(0.093_m)3 =10-4_m3=100_cm3
the mass of 0.171kg=171_g
conversion needed is 1_cm3=1_ml
therefore the density of the cube=171_g/100_cm3=1.71_g/cm3 x 1cm3/1ml x 1_ml/1_cm3=1.71_g/cm3
the volume of the cube is obtained by cubing the edge
=(0.093_m)3 =10-4_m3=100_cm3
the mass of 0.171kg=171_g
conversion needed is 1_cm3=1_ml
therefore the density of the cube=171_g/100_cm3=1.71_g/cm3 x 1cm3/1ml x 1_ml/1_cm3=1.71_g/cm3
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Oddman's answer is off by a few decimal places, because he multiplied 0.0393 by 100 and got 39.3. It should be 3.93. So the volume of the cube in cc is 3.933 = 60.7 (I rounded to 3 significant figures because the numbers we are given have 3 significant figures). The mass in grams he gave is correct, 171. So the density is 171/60.7 = 2.82 g/mL
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