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To find the density of the tin box, first calculate its volume using the formula for the volume of a rectangular prism: Volume = length × width × height. This gives us a volume of 5 cm × 5 cm × 4 cm = 100 cm³. The density is then calculated as mass divided by volume, so density = 80 g / 100 cm³ = 0.8 g/cm³. Thus, the density of the tin box is 0.8 g/cm³.

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What is the mass of 1 cm3 of tin?

The mass of 1 cm³ of tin is approximately 7.31 grams. This value is derived from tin's density, which is around 7.31 g/cm³ at room temperature. Therefore, 1 cm³ of tin would have a mass equivalent to its density in grams.


How do you Convert tin density to liter?

To convert tin density to liters, you would need the volume of the tin as well. Once you have the density of tin (in units such as g/cm^3 or kg/m^3), you can use the formula: volume (in liters) = mass / density. This will give you the volume of tin in liters.


How many grams of tin would occupy 5.5 L?

Tin has a density of 7.365 grams per cubic centimeter as a solid. As a liquid, it has a density of 6.99 grams per cubic centimeter. So 5.5 liters of solid tin would mass 40.508 kilograms and 5.5 liters of liquid tin would mass 38.445 kilograms.


What is the atomic mass for tin?

There are various isotopes of tin with different atomic mass. The average atomic mass of tin is 118.71 amu. The symbol commonly used for tin is Sn.


Does mass alone determine wheter an object will float or sink?

No. The key to whether an object floats or sinks is the average density, i.e., mass divided by volume. Also, whether an object will float or not also strictly depends on the surface volume. A piece of tin foil shaped into a boat will float and the same mass of tin foil shaped into a crumpled up ball will not float.


What is the volume of 657 grams of tin?

To find the volume of 657 grams of tin, you need to use its density. The density of tin is approximately 7.31 grams per cubic centimeter (g/cm³). Using the formula ( \text{Volume} = \frac{\text{Mass}}{\text{Density}} ), the volume of 657 grams of tin would be approximately ( \frac{657 \text{ g}}{7.31 \text{ g/cm}^3} ), which equals about 89.93 cm³.


An alloy containing 8 cm3 of copper and 7 cm3 of tin has a mass of 121g A second alloy contains 9 cm3 of copper and 11 cm3 of tin and has a mass of 158 g Find the density of copper and tin in gcm?

To obtain the answer, use these algebraic equations : 8 cm3 Cu + 7 cm3 Sn =121 g 9 cm3 Cu + 11 cm3 Sn =158 g Analyzing the two equations, we find that 72 Cu + 63 Sn = 1089 g 72 Cu + 88 Sn = 1264 g and 25 Sn = 175 g Sn = 7 Tin has a density of 7 g/cm3 and Copper has a density of 9 g/cm3.


A box contains 10 tins of fruit each having a mass to the nearest half kg allowing 230g for the box?

To find the total mass of the box and the tins, we need to consider the weight of the box itself, which is 230 grams. If each tin of fruit has a mass rounded to the nearest half kilogram, the total mass of the 10 tins can vary. Assuming each tin weighs between 0.5 kg to 1 kg, the combined mass of the tins would range from 5 kg to 10 kg, plus the 0.23 kg of the box, resulting in a total mass ranging from approximately 5.23 kg to 10.23 kg.


What is the population density of Lam Tin?

Lam Tin's population density is 59,985 people per square kilometer.


How many moles of tin atoms are in a pure tin cup mass of g?

To calculate the number of moles of tin atoms in a pure tin cup, you can use the formula: [ \text{moles of tin} = \frac{\text{mass of tin (g)}}{\text{molar mass of tin (g/mol)}} ] The molar mass of tin is approximately 118.71 g/mol. Simply divide the mass of your tin cup by this value to find the number of moles.


What is the atomic mass of tin?

The atomic mass of tin is approximately 118.71 atomic mass units.


What is the density of tin aluminium foil?

The density of tin (cast hammered) is 7300 kilogrammes per cubic metre, or 0.264 pounds per cubic inch. Note that the density of tin isn't "fixed" as it has two allotropes. As white tin, it has a density of about 7.365 g/cc, while gray tin has a density of 5.769 g/cc. These figures are derived for tin near room temperature. Note that a third allotrope, brittle tin, exists at more elevated temperatures. A link can be found below.