Since the density is quoted in g cm^(3), then you first convert the 'mm' to 'cm' by dividing by '10'
There 10 mm = 1 cm
Hence
35,0 mm = 3.5 cm
75 mm = 7.5 cm
0.80 mm = 0.08 cm
Multiply together to obtain the volume in 'cm^(3)
Hence
3.5 cm X 7.5 cm X 0.08 cm = 2.1cm^(3)
Now remember
Density = mass / volume
d = m(g) / v(cm^(3)
Algebraically rearrange
mass(g) = d X v
Hence mass = 2.7 g cm^(-3) X 2.1 cm^(3)
mass = 5.67 g
To find the volume of the aluminum piece, calculate: Volume = length x width x thickness = 35.0 mm x 75.0 mm x 0.80 mm = 2,100 mm³. Convert this volume to cm³ (since 1 cm³ = 1 mm³): 2,100 mm³ = 2.1 cm³. Finally, to find the mass, use the formula: Mass = Volume x Density = 2.1 cm³ x 2.70 g/cm³ = 5.67 grams.
To do this, you need to know what density is. Mathematically, density is mass divided by volume or:
D = m/v
Now all we need to do is replace the density and mass variables to find the volume.
D = 2.70 g/cm3
m = 3.057 kg = 3057 g
2.70 = 3057/v
v = 1130 cm3
The sheet has a volume of 1.35 cm3. So, multiplying it by the density will give you the weight.
45cm x 30cm x 0.0010cm = 1.35cm3
Density x Volume = Mass
2.7g/cm3 x 1.35cm3 = 3.645g
Thus, there is 3.645g of aluminum (assuming that it is a pure product).
A 35.0 mm x 75.0 mm piece of aluminum density 2.70 g/cm3 is 0.80 mm thick. The mass in grams of the metal is 5.67 gram or g.
45x30x0.001=1.35 cubic centimetres.
1.35x2.7=3.645 grams
The answer is 4.05 g/cm3
(20.00g/2.70g)1/3
no
The density of the metal can be calculated by dividing the mass (25g) by the volume (10 cm^3). Therefore, the density of the metal is 2.5 g/cm^3.
A single displacement reaction occurs, where aluminum displaces lead from the lead nitrate solution to form aluminum nitrate and lead metal. This reaction will produce a silver-like appearance on the surface of the aluminum due to the deposition of lead metal.
The mass of copper can be calculated using its density, which is approximately 8.96 g/cm3. By multiplying the volume (27 cm3) by the density, you can determine the mass. In this case, the mass of the 27 cm3 piece of copper would be approximately 242.16 grams.
Density is calculated by dividing the mass of the object by its volume. In this case, the density of the piece of magnesium can be calculated as 27.5 g / 13.7 cm^3 = 2.01 g/cm^3.
The volume of a copper piece can be calculated by dividing its mass by its density. The density of copper is approximately 8.96 g/cm³. Therefore, the volume of a 475g piece of copper would be 53.1 cm³.
Malleable, brittle, ductile
The density of the metal can be calculated by dividing the mass (25g) by the volume (10 cm^3). Therefore, the density of the metal is 2.5 g/cm^3.
To find the density of the metal, calculate the density of water first (1g/mL). Next, use the volume increase (54.89 mL - 50.00 mL) to calculate the volume of the metal in the cylinder (4.89 mL). Divide the weight of the metal (13.21g) by its volume (4.89 mL) to find its density, approximately 2.7 g/mL.
The same.
The density of this hypothetical metal will be 155,8 g/cm3.
Density = Mass/Volume = 16/2.8 g/mL = 5.714 grams per mL (approx).
To find the density of aluminum, you need a sample of aluminum, a scale to measure its mass, and a ruler to measure its volume. By dividing the mass of the aluminum by its volume, you can calculate the density of aluminum.
density has nothing to do with the size of an object in the way that you are thinking, density is the mass or weight of an object per unit of measurement Neither
A piece of aluminum foil has a fixed mass and volume, it is flexible, and it is a metal that can conduct electricity.
That would vary greatly depending on the type and density of the metal, along with the dimensions of the particular piece. The weight of a piece of anything is the volume times the density.
Density = mass/volume = 5/12 = 0.4166... gms per cm3. This figure is well below the density of lithium, the least dense of metallic elements.
If you cut a metal in half, each half will have the same density as the original metal, so the density of each half will still be 8.4. The density of a material does not change when you cut it into pieces.