What is the density of a cylindrical bar of radius 5.4 mm and length 10.8 cm that has a mass of 68 g? (in kg m−3 to 2.s.f)
Note:
The volume of a cylinder is given by where is the radius of the cylinder and is the length.
The density is calculated using where is the mass of the object and is the volume.
Volume of the bar:
"V={\\pi}r^2h=3.1416\\times(5.4\\cdot10^{-3}m)^2\\times0.108m=9.9\\cdot10^{-6}m^3"
"Density=\\frac{mass}{volume}=\\frac{0.068kg}{9.9\\cdot10^{-6}m^3}=6.9\\cdot10^3kg\/m^3"
Answer: "6.9\\cdot10^3kg\/m^3"
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