Mass = 1.675 g = 1.675*10-3 kg.
Diameter = 7.5 mm => radius = 3.75 mm = 3.75*10-3 m
Volume = 4/3*pi*r3 = 2.209*10-7 m3
So density = Mass/vol = 1.675*10-3/(2.209*10-7) = 7.583*103 kg/m3 = 7583 kg/m3
You can look up the density of different materials in a table of densities. But if you want a formula, just use the definition of density as mass / volume. This is also how you would measure the density of a substance of unknown density.
Density of steel: 7.85 g/cm3 Volume of the steel would be: 0.6*0.6*pi*1200=1357.168 cm3 =10653.77grams=10.65kg.
Use the formula for a cylinder to find out the volume. Then multiply the volume by the density of steel (about 7900 kg/m3 - but it may vary slightly depending on the type of steel).
This depends on what type of steel. The density of carbon steel (one of the most common types of steel) is 7.85g/cm3Density = m/vradius of rod = 3.25mm (radius is 1/2 of diameter)3.25mm = .325 cm1 meter = 100cmvolume of cylinder = (pi)(radius)^2(h) = 33.18Density * Volume = mass7.85 * 33.18 = 260.46260.46 grams
Look up the density of steel. It should be no different in a spaceship than on Earth.
Formula for steel bar weight per meter = D2/162 where D is diameter of bar
weight of all steel can be calculated by multiplying unit volume with density.
formula: (R+2t)=D where, R-radius or pipe t-thickness of pipe D-diameter of pipe. by using above formula we get the diameter of a steel pipe, by using vernier caliper
You can look up the density of different materials in a table of densities. But if you want a formula, just use the definition of density as mass / volume. This is also how you would measure the density of a substance of unknown density.
DxD/162 this is the formula for finding unit weight of steel
Density of steel: 7.85 g/cm3 Volume of the steel would be: 0.6*0.6*pi*1200=1357.168 cm3 =10653.77grams=10.65kg.
Steel has the greatest density of the three.
For surface area of steel bar= pi*diameter*length For cross-sectional area of steel bar= pi (dia)^2/4
Use the formula for a cylinder to find out the volume. Then multiply the volume by the density of steel (about 7900 kg/m3 - but it may vary slightly depending on the type of steel).
You can solve this in two steps. (1) Calculate the ball's volume. Use the formula for a sphere, and remember that the radius is 1/2 the diameter. Convert the result it either to cubic decimeters (= liters) or to cubic meters. (2) Divide the mass by the volume.
The density of steel as per IS 2062 will vary. This is because steel's density typically changes with composition.
The density of aluminized steel is 2710. Additionally, the density of its counterpart, carbon steel, is slightly different at 2833.