1ml volume = 1 cm^3 volume
so take 10.78 g/cm^3 multiply by 5 cm^3 and the cm^3 cancel out leaving you the mass.
10.78 g/cm^3 x 5ml = 53.9 g
The volume of the piece of metal is measured by the difference in the volume of water in the graduated cylinder before and after the piece of metal is placed in the cylinder. This is stated to be 36 - 20 = 16 mL. Density is defined to be mass per unit volume. Therefore, for this piece of metal the density is 163/16 = 10 g/mL. (Only two significant digits are justified, because the is the number of significant digits in the limiting datum 16.)
To find the mass of the gold sphere that displaces 2.3 mL of water, we can use the density of gold, which is approximately 19.32 g/cm³. Since 1 mL is equivalent to 1 cm³, the mass can be calculated using the formula: mass = density × volume. Therefore, the mass of the gold sphere is 19.32 g/cm³ × 2.3 cm³ = 44.49 grams.
Metal weighs less under water than out of it. This is because water is much more dense than air, and anything put in water will feel the effects of the water. The affect appears as what is called buoyancy, which is a force. When we think of metals, we generally think of them as being at least a little bit heavy. Most times that we put a piece of metal in water, it sinks, so let's look at this as the nature of the question. When a piece of metal sinks, it displaces a volume of water equal to its own volume. The metal, which had a certain weight in air, will now weigh less. Its weight in water will equal its weight in air less the weight of the volume of water that it displaced when sinking. Different metals have different densities, and will (of course) have different weights for a comparable volume other metals. [This is a general answer. It ignores trying to sink metal into solid water, and it also overlooks the chemistry of some metals. Some metals, like those in groups 1 and 2 of the periodic table, will react with water. No tricks here; nothing up the sleeves.]
First you weigh it, then you put it in a beaker with a known amount ow water in it. By noting how much the volume of water increases you get the volume of the magnetite. Now you got all you need to determine the density.
1,500 mL
If the water is at standard temperature and pressure (25 degrees Celsius and one atmosphere), the water has density of 1 kilogram per liter. When submerged, the metal displaces its own volume of water. Therefore, the volume of the metal is 1 liter, and the density of the metal is 6 kg/liter.
The density of the wood is lower than the density of the water, so the water displaces the wood and is held to the 'floor' by gravity. Lead is more dense, so it can displace the water and sink.
It's simple really. The steel ship floats because it is filled with air compartments which allow it to be less dense than the water. The steel piece does not have any air pockets/compartments meaning it is denser than water thus the steel piece sinks.Big ship not metal all the way through. If you think of all of ship, it is mostly air with metal frame and skin of metal around it, so its average weight (density of entire thing times volume) much less than solid metal. If average weight less than weight of water of same size, then water heavier than it, water pushes it up, and it floats.First of all, an object floats if its OVERALL density is less than the density of the fluid in which it is placed.(it can be shown)The metal ship, due to the large pockets of air inside the ship, has a lower density than water.The piece of metal has a higher density than water.Thus, the piece of metal sinks while the metal ship floats.A cruise ship has a lower density than compared to a coin as mass divided volume = density thus a lower density will allow the object to float.Buoyant force says that the force an object is buoyed up with is equal to the weight of the water the object displaces. A cruise ship is large and displaces a lot of water so it is buoyed up with a large force. A coin is small and displaces very little water and therefore the buoyant force is very little.
An object will sink in water if it has a greater density than the water. This refers to the object's TOTAL or AVERAGE density, not necessarily the density of individual parts. Specifically, in the case of a ship, it includes the air that is trapped inside.
Wood is more buoyant than metal because wood has a lower density than metal. Buoyancy is a result of the object's density compared to the density of the fluid it is in. Since wood is less dense than metal, it displaces more water and experiences an upward buoyant force that keeps it afloat.
First, convert the volume of water to grams using the density of water. The density of water is 1g/cm^3, so 65.8 mL of water is equivalent to 65.8 grams. Since the mass of the titanium displaces an equal volume of water (65.8g), the mass of the titanium is also 65.8g.
The density of the titanium can be calculated using the formula: Density = mass/volume. Plugging in the values, Density = 72g / 16mL = 4.5 g/mL. Therefore, the density of the titanium is 4.5 g/mL.
The density is 0,78 g/cm3.
When you throw a penny and a piece of wood into a bowl of water, the penny sinks because it is denser than water, while the piece of wood floats due to its lower density. The buoyancy of the wood allows it to stay on the surface, while the penny displaces water equal to its volume until it reaches the bottom. This demonstrates the principles of density and buoyancy in a simple experiment.
If the object, when submerged in water, displaces a volume of water whose mass is greater than its own, then it will float. The density of the material from which it is made is not the key as can be seen from the fact that ships made of metal will float.
The density of the object can be calculated using the formula: Density = Mass/Volume. In this case, the mass of the object is 9.0 grams and it displaces 13 cm3 of water. Thus, the density of the object is 9.0g / 13 cm3 = 0.69 g/cm3.
The volume of the piece of metal is measured by the difference in the volume of water in the graduated cylinder before and after the piece of metal is placed in the cylinder. This is stated to be 36 - 20 = 16 mL. Density is defined to be mass per unit volume. Therefore, for this piece of metal the density is 163/16 = 10 g/mL. (Only two significant digits are justified, because the is the number of significant digits in the limiting datum 16.)